From d57eb5356989910e589a0defda6332be71f8e396 Mon Sep 17 00:00:00 2001 From: Johnnie Gray <johnniemcgray@gmail.com> Date: Thu, 17 Oct 2024 22:12:01 -0700 Subject: [PATCH] add gate by gate sampling and MPS local expectation methods --- docs/_static/amplitude.png | Bin 0 -> 105126 bytes docs/_static/branching.png | Bin 0 -> 128534 bytes docs/_static/compute_marginal.png | Bin 0 -> 193219 bytes docs/_static/local_expectation.png | Bin 0 -> 125952 bytes docs/_static/partial_trace.png | Bin 0 -> 111028 bytes docs/_static/sample.png | Bin 0 -> 220094 bytes docs/_static/sample_chaotic.png | Bin 0 -> 75501 bytes docs/_static/sample_gate_by_gate.png | Bin 0 -> 153002 bytes docs/_static/to_dense.png | Bin 0 -> 35905 bytes docs/changelog.md | 18 +- docs/tensor-circuit.ipynb | 59219 +------------------------ quimb/calc.py | 5 +- quimb/schematic.py | 21 + quimb/tensor/__init__.py | 2 + quimb/tensor/circuit.py | 593 +- quimb/tensor/circuit_gen.py | 72 +- quimb/tensor/tensor_1d.py | 408 +- 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`MatrixProductState.ptr` to [MatrixProductState.partial_trace_to_mpo](quimb.tensor.tensor_1d.MatrixProductState.partial_trace_to_mpo) to avoid confusion with other `partial_trace` methods that usually produce a dense matrix. **Enhancements:** +- add [`Circuit.sample_gate_by_gate`](quimb.tensor.circuit.Circuit.sample_gate_by_gate) and related methods [`CircuitMPS.reordered_gates_dfs_clustered`](quimb.tensor.circuit.Circuit.reordered_gates_dfs_clustered) and [`CircuitMPS.get_qubit_distances`](quimb.tensor.circuit.CircuitMPS.get_qubit_distances) for sampling a circuit using the 'gate by gate' method introduced in https://arxiv.org/abs/2112.08499. +- add [`Circuit.draw`](quimb.tensor.circuit.Circuit.draw) for drawing a very simple circuit schematic. +- [`Circuit`](quimb.tensor.circuit.Circuit): by default turn on `simplify_equalize_norms` and use a `group_size=10` for sampling. This should result in faster and more stable sampling. +- [`Circuit`](quimb.tensor.circuit.Circuit): use `numpy.random.default_rng` for random number generation. +- add [`qtn.circ_a2a_rand`](quimb.tensor.circuit_gen.circ_a2a_rand) for generating random all-to-all circuits. - expose [`qtn.edge_coloring`](quimb.tensor.tensor_arbgeom_tebd.edge_coloring) as top level function and allow layers to be returned grouped. -- add docstring for [`tn.contract_compressed`](quimb.tensor.tensor_core.TensorNetwork.contract_compressed) +- add docstring for [`tn.contract_compressed`](quimb.tensor.tensor_core.TensorNetwork.contract_compressed) and by default pick up important settings from the supplied contraction path optimizer (`max_bond` and `compress_late`) - add [`Tensor.rand_reduce`](quimb.tensor.tensor_core.Tensor.rand_reduce) for randomly removing a tensor index by contracting a random vector into it. One can also supply the value `"r"` to `isel` selectors to use this. +- add `fit-zipup` and `fit-projector` shorthand methods to the general 1d tensor network compression function +- add [`MatrixProductState.compute_local_expectation`](quimb.tensor.tensor_1d.MatrixProductState.compute_local_expectation) for computing many local expectations for a MPS at once, to match the interface for this method elsewhere. These can either be computed via canonicalization (`method="canonical"`), or via explicit left and right environment contraction (`method="envs"`) +- specialize [`CircuitMPS.local_expectation`](quimb.tensor.circuit.CircuitMPS.local_expectation) to make use of the MPS form. --- diff --git a/docs/tensor-circuit.ipynb b/docs/tensor-circuit.ipynb index f205c3cf..37bf8db2 100644 --- a/docs/tensor-circuit.ipynb +++ b/docs/tensor-circuit.ipynb @@ -3,6 +3,7 @@ { "attachments": {}, "cell_type": "markdown", + "id": "0ede9831-c3b4-499e-8742-206afc229def", "metadata": { "raw_mimetype": "text/restructuredtext" }, @@ -35,13 +36,14 @@ { "cell_type": "code", "execution_count": 1, + "id": "a6fe930b-a519-4d59-8289-8b9c9df49b79", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "11111111111111111111111110111111111111111111111111111111111111111111111111111111\n" + "11011111111111111111111111111111111111111111111111111111111111111111111111111111\n" ] } ], @@ -70,12 +72,13 @@ "circ.apply_gate('X', regs[-1], controls=regs[:-1])\n", "\n", "# sample it a few times\n", - "for b in circ.sample(1):\n", + "for b in circ.sample(1, seed=42):\n", " print(b)" ] }, { "cell_type": "markdown", + "id": "b87c830d-8f7e-42a8-82a3-cf05a818cfdd", "metadata": {}, "source": [ "As mentioned above, various pre-processing steps need to occur (which will happen on the first run if not explicitly called). The results of these are cached such that the more you sample the more the simulation should speed up:" @@ -84,34 +87,36 @@ { "cell_type": "code", "execution_count": 2, + "id": "d28ff774-a881-4dbf-ba62-68afa4bc3a5f", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ + "11011111111111111111111111111111111111111111111111111111111111111111111111111111\n", "00000000000000000000000000000000000000000000000000000000000000000000000000000000\n", "00000000000000000000000000000000000000000000000000000000000000000000000000000000\n", - "11111111111111111111111110111111111111111111111111111111111111111111111111111111\n", - "11111111111111111111111110111111111111111111111111111111111111111111111111111111\n", - "11111111111111111111111110111111111111111111111111111111111111111111111111111111\n", - "11111111111111111111111110111111111111111111111111111111111111111111111111111111\n", + "11011111111111111111111111111111111111111111111111111111111111111111111111111111\n", "00000000000000000000000000000000000000000000000000000000000000000000000000000000\n", "00000000000000000000000000000000000000000000000000000000000000000000000000000000\n", - "CPU times: user 794 ms, sys: 137 μs, total: 794 ms\n", - "Wall time: 793 ms\n" + "00000000000000000000000000000000000000000000000000000000000000000000000000000000\n", + "00000000000000000000000000000000000000000000000000000000000000000000000000000000\n", + "CPU times: user 47.5 ms, sys: 0 ns, total: 47.5 ms\n", + "Wall time: 47.4 ms\n" ] } ], "source": [ "%%time\n", "# sample it 8 times\n", - "for b in circ.sample(8):\n", + "for b in circ.sample(8, seed=43):\n", " print(b)" ] }, { "cell_type": "markdown", + "id": "9534182e-6926-4ab7-b56e-0371ee3f8650", "metadata": {}, "source": [ "Collect some statistics:" @@ -120,21 +125,22 @@ { "cell_type": "code", "execution_count": 3, + "id": "36666eef-3fdb-4d3f-a429-adcaf6c34a9f", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "CPU times: user 254 ms, sys: 45.3 ms, total: 299 ms\n", - "Wall time: 286 ms\n" + "CPU times: user 13.3 ms, sys: 13 μs, total: 13.3 ms\n", + "Wall time: 13.1 ms\n" ] }, { "data": { "text/plain": [ - "Counter({'00000000000000000000000000000000000000000000000000000000000000000000000000000000': 65,\n", - " '11111111111111111111111110111111111111111111111111111111111111111111111111111111': 35})" + "Counter({'00000000000000000000000000000000000000000000000000000000000000000000000000000000': 51,\n", + " '11011111111111111111111111111111111111111111111111111111111111111111111111111111': 49})" ] }, "execution_count": 3, @@ -152,6 +158,7 @@ }, { "cell_type": "markdown", + "id": "dbb20e23-016c-4169-b02d-710a90ce372a", "metadata": { "raw_mimetype": "text/restructuredtext" }, @@ -196,6 +203,7 @@ }, { "cell_type": "markdown", + "id": "bdfbd0bc-d477-43b9-8b78-1ce0c7f067ae", "metadata": { "raw_mimetype": "text/restructuredtext" }, @@ -219,6 +227,7 @@ { "cell_type": "code", "execution_count": 4, + "id": 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for\n", "adding site tags to the applied operators:" ] }, { "cell_type": "code", "execution_count": 6, + "id": "d6bfd922-9821-48b4-8e21-289f1cb8b65d", "metadata": {}, "outputs": [ { "data": { "image/svg+xml": [ - "<?xml version=\"1.0\" encoding=\"utf-8\" standalone=\"no\"?>\n", - "<!DOCTYPE svg PUBLIC \"-//W3C//DTD SVG 1.1//EN\"\n", - " \"http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd\">\n", - "<svg xmlns:xlink=\"http://www.w3.org/1999/xlink\" width=\"409.192803pt\" height=\"331.053004pt\" viewBox=\"0 0 409.192803 331.053004\" xmlns=\"http://www.w3.org/2000/svg\" version=\"1.1\">\n", - " <metadata>\n", - " <rdf:RDF xmlns:dc=\"http://purl.org/dc/elements/1.1/\" xmlns:cc=\"http://creativecommons.org/ns#\" xmlns:rdf=\"http://www.w3.org/1999/02/22-rdf-syntax-ns#\">\n", - " <cc:Work>\n", - " <dc:type rdf:resource=\"http://purl.org/dc/dcmitype/StillImage\"/>\n", - " <dc:date>2024-08-19T07:32:27.856516</dc:date>\n", - " <dc:format>image/svg+xml</dc:format>\n", - " <dc:creator>\n", - " 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#acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642+0.j, 0. +0.j],\n", " [ 0. +0.j, 0.84089642+0.j]],\n", "\n", " [[-0. +0.j, -0.84089642+0.j],\n", @@ -25516,6 +419,7 @@ }, { "cell_type": "markdown", + "id": "9160495c-c8a5-4693-9d4d-63be1213aa1b", "metadata": { "raw_mimetype": "text/restructuredtext" }, @@ -25531,6 +435,7 @@ { "cell_type": "code", "execution_count": 9, + "id": "3174cadd-b595-4544-90d5-771a19ee7c30", "metadata": {}, "outputs": [ { @@ -25542,6 +447,7 @@ "CCY\n", "CCZ\n", "CNOT\n", + "CPHASE\n", "CRX\n", "CRY\n", "CRZ\n", @@ -25563,6 +469,7 @@ "IDEN\n", "IS\n", "ISWAP\n", + "PHASE\n", "RX\n", "RXX\n", "RY\n", @@ -25595,6 +502,7 @@ }, { "cell_type": "markdown", + "id": "6252031b-dece-40c9-bebc-595b5577fe25", "metadata": { "raw_mimetype": 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"metadata": {}, "source": [ "For most tasks like contraction these are transparently handled like normal tensors:" @@ -27030,12 +608,13 @@ { "cell_type": "code", "execution_count": 12, + "id": "94cd7bda-556b-496b-8451-2f527f43f754", "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "(-0.07115178600720336+0.02949649184357368j)" + "np.complex128(0.027649938444653424-0.003473153420318573j)" ] }, "execution_count": 12, @@ -27049,6 +628,7 @@ }, { "cell_type": "markdown", + "id": "fc21f9a4-47ac-4654-8138-6d829e6d369b", "metadata": { "raw_mimetype": "text/restructuredtext" }, @@ -27068,10 +648,7 @@ "\n", "### Compute an amplitude\n", "\n", - ":::{figure} https://i.imgur.com/3mcnDNp.png\n", - ":alt: amplitude\n", - ":width: 300\n", - ":::\n", + "<img src=\"./_static/amplitude.png\" width=\"300px\">\n", "\n", "- [Circuit.amplitude](quimb.tensor.circuit.Circuit.amplitude)\n", "\n", @@ -27089,20 +666,13 @@ { "cell_type": "code", "execution_count": 13, + "id": "21fc92a3-ef33-492c-864f-3680566c8af3", "metadata": {}, "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "/home/kjs/.pyenv/versions/3.11.9/envs/quimb/lib/python3.11/site-packages/tqdm/auto.py:21: TqdmWarning: IProgress not found. Please update jupyter and ipywidgets. See https://ipywidgets.readthedocs.io/en/stable/user_install.html\n", - " from .autonotebook import tqdm as notebook_tqdm\n" - ] - }, { "data": { "text/plain": [ - "(-0.0062675896452940244+0.012702244544177444j)" + "(-0.006267589645294032+0.012702244544177538j)" ] }, "execution_count": 13, @@ -27116,16 +686,14 @@ }, { "cell_type": "markdown", + "id": "6dd8eac0-d1e9-4e96-baf0-fbd541117fbd", "metadata": { "raw_mimetype": "text/restructuredtext" }, "source": [ "### Compute a local expectation\n", "\n", - ":::{figure} https://i.imgur.com/XuXmTMM.png\n", - ":alt: local_expectation\n", - ":width: 300\n", - ":::\n", + "<img src=\"./_static/local_expectation.png\" width=\"300px\">\n", "\n", "- [`Circuit.local_expectation`](quimb.tensor.circuit.Circuit.local_expectation)\n", "\n", @@ -27146,12 +714,13 @@ { "cell_type": "code", "execution_count": 14, + "id": "6418b631-2e29-430c-bd4c-de92f04d820c", "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "-0.018188965185456228" + "-0.01818896518545991" ] }, "execution_count": 14, @@ -27165,6 +734,7 @@ }, { "cell_type": "markdown", + "id": "d647790b-3287-48ab-bcbd-e477a67addb0", "metadata": {}, "source": [ "You can compute several individual expectations on the same sites by supplying a list (they are computed in a single contraction):" @@ -27173,14 +743,15 @@ { "cell_type": "code", "execution_count": 15, + "id": "86452eee-1016-46fc-ab48-eef68cbbbdc7", "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "((-0.005784719259097598+4.9439619065339e-17j),\n", - " (0.05890188167924251+1.6046192152785466e-17j),\n", - " (-0.018188965185456277-1.474514954580286e-17j))" + "(np.complex128(-0.005784719259098372-2.3124976814589107e-17j),\n", + " np.complex128(0.05890188167925037+7.043679869776645e-17j),\n", + " np.complex128(-0.018188965185458657-6.705296660729364e-18j))" ] }, "execution_count": 15, @@ -27199,16 +770,14 @@ }, { "cell_type": "markdown", + "id": "a111262e-4d41-4914-9ad2-3db14cbe8c05", "metadata": { "raw_mimetype": "text/restructuredtext" }, "source": [ "### Compute a reduced density matrix\n", "\n", - ":::{figure} https://i.imgur.com/DAbEdXg.png\n", - ":alt: partial_trace\n", - ":width: 300\n", - ":::\n", + "<img src=\"./_static/partial_trace.png\" width=\"300px\">\n", "\n", "- [`Circuit.partial_trace`](quimb.tensor.circuit.Circuit.partial_trace)\n", "\n", @@ -27225,12 +794,13 @@ "and so it can be more efficient than repeatedly calling\n", "{meth}`~quimb.tensor.circuit.Circuit.local_expectation`.\n", "\n", - "**Example usage:**\n" + "**Example usage:**" ] }, { "cell_type": "code", "execution_count": 16, + "id": "eb58f4dd-a5d9-44b4-a50a-a8fcb010b35f", "metadata": {}, "outputs": [ { @@ -27253,16 +823,14 @@ }, { "cell_type": "markdown", + "id": "e1b3bf8a-f827-40a0-b1c1-68ea845bd51d", "metadata": { "raw_mimetype": "text/restructuredtext" }, "source": [ "### Compute a marginal probability distribution\n", "\n", - ":::{figure} https://i.imgur.com/stoZ3v8.png\n", - ":alt: compute_marginal\n", - ":width: 400\n", - ":::\n", + "<img src=\"./_static/compute_marginal.png\" width=\"400px\">\n", "\n", "- {meth}`~quimb.tensor.circuit.Circuit.compute_marginal`\n", "\n", @@ -27284,12 +852,13 @@ "The result is a $2^{|\\bar{q}|}$ dimensional tensor containing the probabilites for each\n", "bit-string $x_{\\bar{q}}$, given that we have already 'measured' $x_{\\bar{f}}$.\n", "\n", - "**Example usage:**\n" + "**Example usage:**" ] }, { "cell_type": "code", "execution_count": 17, + "id": "d082168d-6bf3-4efc-a297-a6c1a2e676fb", "metadata": {}, "outputs": [ { @@ -27312,12 +881,13 @@ { "cell_type": "code", "execution_count": 18, + "id": "4dd589bc-976f-46d9-a65d-164ec3df1cff", "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "'01'" + "'10'" ] }, "execution_count": 18, @@ -27331,16 +901,14 @@ }, { "cell_type": "markdown", + "id": "3e0aea44-1484-46d3-9e73-b3b7d4211678", "metadata": { "raw_mimetype": "text/restructuredtext" }, "source": [ "### Generate unbiased samples\n", "\n", - ":::{figure} https://i.imgur.com/egpytOg.png\n", - ":alt: sample\n", - ":width: 800\n", - ":::\n", + "<img src=\"./_static/sample.png\" width=\"800px\">\n", "\n", "- [`Circuit.sample`](quimb.tensor.circuit.Circuit.sample)\n", "\n", @@ -27378,7 +946,7 @@ "\n", ":::{note}\n", "You can set the group size to be that of the whole sytem, which is equivalent to sampling from the full wavefunction,\n", - "if you want to do this, it would be more efficient to call \n", + "if you want to do this, it would be more efficient to call\n", "[`Circuit.simulate_counts`](quimb.tensor.circuit.Circuit.simulate_counts), which\n", "doesn't draw the samples individually.\n", ":::\n", @@ -27386,10 +954,7 @@ "2. **Once we have computed a particular marginal we can cache the result, meaning if we come across the same sub-string result,\n", " we don't need to contract anything again, the trivial example being the first marginal we compute.**\n", "\n", - ":::{figure} https://i.imgur.com/4jnATD2.png\n", - ":alt: branching\n", - ":width: 300\n", - ":::\n", + "<img src=\"./_static/branching.png\" width=\"300px\">\n", "\n", "The second point is easy to understand if we think of the sampling process as the repeated exploration of a\n", "probability tree as above - which is shown for 3 qubits grouped individually, with a first sample of $011$ drawn.\n", @@ -27403,42 +968,87 @@ { "cell_type": "code", "execution_count": 19, + "id": "da48f88a-5cdb-4b5f-bc02-511ba920350b", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "0011011010\n", - "0101100000\n", - "0100001010\n", - "0110011111\n", - "1000000001\n", - "1011000100\n", - "1111010101\n", - "0011101001\n", - "0011010001\n", - "0101110000\n" + "1010101000\n", + "0001000000\n", + "1110100111\n", + "0101111110\n", + "1110100000\n", + "1100111000\n", + "1001000111\n", + "1101111000\n", + "0111110001\n", + "1000111011\n" ] } ], "source": [ - "for b in circ.sample(10, group_size=3):\n", + "for b in circ.sample(10):\n", " print(b)" ] }, { "cell_type": "markdown", + "id": "442e97aa-3316-48cc-843a-f621ba9607fc", + "metadata": {}, + "source": [ + "### Generate unbiased samples using the *'gate-by-gate'* method\n", + "\n", + "<img src=\"./_static/sample_gate_by_gate.png\" width=\"800px\">\n", + "\n", + "- [`Circuit.sample_gate_by_gate`](quimb.tensor.circuit.Circuit.sample_gate_by_gate)\n", + "\n", + "There is an alternative way to compute unbiased samples first introduced in *\"How to simulate quantum measurement without computing marginals\"* by Sergey Bravyi, David Gosset, Yinchen Liu (https://arxiv.org/abs/2112.08499). As illustrated above this essentially propagates a bit-string by sequentially adding more and more gates from the target circuit, and resampling parts of the bit-string corresponding to qubits that are acted on by the added gates. The upshot is that every contraction is no more expensive than computing a single amplitude, though the number of contractions we have to do scales linearly with the depth of the circuit. In many cases the theoretical total flop count of this 'gate-by-gate' method, as compared to the 'qubit-by-qubit' approach above, is significantly better, though practically the computation can still be dominated by subleading steps such as TN simplification - so it is worth comparing the two explicitly!\n", + "\n", + "This method makes use of being to reorder the gates so that groups of adjacent qubits are acted in in close succession. If you call the gate by gate rehearse methods you can access the sequence of circuits used.\n", + "\n", + "**Example usage:**" + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "id": "4c2b79b7-4be4-4a0b-bc46-a17fd5122fe5", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "0110011101\n", + "0010100101\n", + "0010000001\n", + "0101001010\n", + "1101010011\n", + "1110010011\n", + "0001111111\n", + "0100111110\n", + "0001001010\n", + "0001010110\n" + ] + } + ], + "source": [ + "for b in circ.sample_gate_by_gate(10):\n", + " print(b)" + ] + }, + { + "cell_type": "markdown", + "id": "a2cefa76-2121-4436-ae44-760ed8371cbb", "metadata": { "raw_mimetype": "text/restructuredtext" }, "source": [ "### Generate samples from a chaotic circuit\n", "\n", - ":::{figure} https://i.imgur.com/vIw74uS.png\n", - ":alt: sample_chaotic\n", - ":width: 310\n", - ":::\n", + "<img src=\"./_static/sample_chaotic.png\" width=\"310px\">\n", "\n", "- [`Circuit.sample_chaotic`](quimb.tensor.circuit.Circuit.sample_chaotic)\n", "\n", @@ -27464,28 +1074,29 @@ "superconducting processor\"](https://www.nature.com/articles/s41586-019-1666-5).\n", ":::\n", "\n", - "**Example usage:**\n" + "**Example usage:**" ] }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 21, + "id": "9a03b9f0-9223-44d1-8f06-6b83f29c4833", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "1000111100\n", - "1001110110\n", - "0101101101\n", - "1110100010\n", - "0101111000\n", - "0001101011\n", - "0000111011\n", - "0110001111\n", - "0110111010\n", - "0110101110\n" + "1100110110\n", + "1111011001\n", + "1101010111\n", + "0010101011\n", + "1110100001\n", + "0100100001\n", + "0010111100\n", + "1101010011\n", + "1111001110\n", + "0010000001\n" ] } ], @@ -27496,6 +1107,7 @@ }, { "cell_type": "markdown", + "id": "0cb43e41-62cd-4a16-99f6-7f3a48ea260b", "metadata": {}, "source": [ "Five of these qubits will now be sampled completely randomly." @@ -27503,16 +1115,14 @@ }, { "cell_type": "markdown", + "id": "42d6c608-571e-4de9-a889-f0b26024574d", "metadata": { "raw_mimetype": "text/restructuredtext" }, "source": [ "### Compute the dense vector representation of the state\n", "\n", - ":::{figure} https://i.imgur.com/2lak43W.png\n", - ":alt: to_dense\n", - ":width: 500\n", - ":::\n", + "<img src=\"./_static/to_dense.png\" width=\"500px\">\n", "\n", "- {meth}`~quimb.tensor.circuit.Circuit.to_dense`\n", "\n", @@ -27533,12 +1143,13 @@ "the circuit geometry once.\n", ":::\n", "\n", - "**Example usage:**\n" + "**Example usage:**" ] }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 22, + "id": "a9211ff2-99ff-4731-b0a4-d03baa0b577a", "metadata": {}, "outputs": [ { @@ -27553,7 +1164,7 @@ " [-0.033285-0.030653j]]" ] }, - "execution_count": 21, + "execution_count": 22, "metadata": {}, "output_type": "execute_result" } @@ -27564,6 +1175,7 @@ }, { "cell_type": "markdown", + "id": "f9e5e4f7-d071-48cd-af5e-8c7a37991fc6", "metadata": { "raw_mimetype": "text/restructuredtext" }, @@ -27585,12 +1197,13 @@ "These each return a `dict` with the tensor network that *would* be\n", "contracted in the main part of the computation (with the key `'tn'`),\n", "and the {class}`cotengra.ContractionTree` object describing the contraction\n", - "path found for that tensor network (with the key `'tree'`). For example:\n" + "path found for that tensor network (with the key `'tree'`). For example:" ] }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 23, + "id": "9407796a-c065-423c-aab9-2f7e1b8ff802", "metadata": {}, "outputs": [ { @@ -27599,7 +1212,7 @@ "7.0" ] }, - "execution_count": 22, + "execution_count": 23, "metadata": {}, "output_type": "execute_result" } @@ -27614,6 +1227,7 @@ }, { "cell_type": "markdown", + "id": "556c0538-87cf-41b5-adee-52744b27fc81", "metadata": {}, "source": [ "Upper twenties is the limit for standard (~10GB) amounts of RAM." @@ -27621,16 +1235,17 @@ }, { "cell_type": "code", - "execution_count": 23, + "execution_count": 24, + "id": "7c85fdf4-e27e-413e-8baf-e9bf54f70707", "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "3.93791890264778" + "4.059487684274447" ] }, - "execution_count": 23, + "execution_count": 24, "metadata": {}, "output_type": "execute_result" } @@ -27646,16 +1261,17 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": 25, + "id": "c250012c-4aaf-4941-955f-f061131e2f66", "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "(0.0074846830625545525+0.030157252558037258j)" + "(44.57893837175564-2.968763081936263j)" ] }, - "execution_count": 24, + "execution_count": 25, "metadata": {}, "output_type": "execute_result" } @@ -27667,6 +1283,7 @@ }, { "cell_type": "markdown", + "id": "3b436cc9-b5be-47f0-b313-f7d89098197b", "metadata": { "raw_mimetype": "text/restructuredtext" }, @@ -27681,7 +1298,8 @@ }, { "cell_type": "code", - "execution_count": 25, + "execution_count": 26, + "id": "e486939e-b454-43a3-a33a-4b525136b3e6", "metadata": {}, "outputs": [ { @@ -27690,7 +1308,7 @@ "dict_keys([(0, 1, 2), (3, 4, 9), (5, 6, 7), (8,)])" ] }, - "execution_count": 25, + "execution_count": 26, "metadata": {}, "output_type": "execute_result" } @@ -27702,7 +1320,8 @@ }, { "cell_type": "code", - "execution_count": 26, + "execution_count": 27, + "id": "d00259ba-fd44-4f8b-9ee7-1cd511682fa4", "metadata": {}, "outputs": [ { @@ -27711,7 +1330,7 @@ "dict_keys(['tn', 'tree', 'W', 'C'])" ] }, - "execution_count": 26, + "execution_count": 27, "metadata": {}, "output_type": "execute_result" } @@ -27722,6 +1341,7 @@ }, { "cell_type": "markdown", + "id": "f88238f6-b8c4-4d0c-a8be-89df869ad89b", "metadata": { "raw_mimetype": "text/restructuredtext" }, @@ -27747,12 +1367,13 @@ "Whilst such simplifications can be found by the local simplifications (see below) its\n", "easier and quicker to drop these explicitly.\n", "\n", - "You can see which gate tags are in the reverse lightcone of which regions of qubits by calling:\n" + "You can see which gate tags are in the reverse lightcone of which regions of qubits by calling:" ] }, { "cell_type": "code", - "execution_count": 27, + "execution_count": 28, + "id": "c88842ca-cef7-44c0-9eb3-7dd40fcee81d", "metadata": {}, "outputs": [ { @@ -27770,7 +1391,7 @@ " 'GATE_8')" ] }, - "execution_count": 27, + "execution_count": 28, "metadata": {}, "output_type": "execute_result" } @@ 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can see that only 3+ dimensional tensors remain. Now if we turn on all the \n", + "You can see that only 3+ dimensional tensors remain. Now if we turn on all the\n", "simplification methods we get an even smaller tensor network:" ] }, { "cell_type": "code", - "execution_count": 31, + "execution_count": 32, + "id": "ded99851-111e-4c92-be2d-4d051bef0673", "metadata": {}, "outputs": [ { "data": { "image/svg+xml": [ - "<?xml version=\"1.0\" encoding=\"utf-8\" standalone=\"no\"?>\n", - "<!DOCTYPE svg PUBLIC \"-//W3C//DTD SVG 1.1//EN\"\n", - " \"http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd\">\n", - "<svg xmlns:xlink=\"http://www.w3.org/1999/xlink\" width=\"408.260937pt\" height=\"237.406471pt\" viewBox=\"0 0 408.260937 237.406471\" xmlns=\"http://www.w3.org/2000/svg\" version=\"1.1\">\n", - " <metadata>\n", - " <rdf:RDF xmlns:dc=\"http://purl.org/dc/elements/1.1/\" xmlns:cc=\"http://creativecommons.org/ns#\" xmlns:rdf=\"http://www.w3.org/1999/02/22-rdf-syntax-ns#\">\n", - " <cc:Work>\n", - " <dc:type rdf:resource=\"http://purl.org/dc/dcmitype/StillImage\"/>\n", - " <dc:date>2024-08-19T07:32:51.480559</dc:date>\n", - " 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#a85edd;\">_119073AASbN</b>], tags={<b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d8898a;\">_119073AASbO</b>], tags={<b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #2cd8d5;\">_119073AASbP</b>], tags={<b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dc6ad6;\">_119073AASbQ</b>], tags={<b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6b45cd;\">_119073AASbR</b>], tags={<b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6ca7e3;\">_119073AASbS</b>], tags={<b style=\"color: #d74979;\">I9</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #2ddfbb;\">_119073AASbT</b>, <b style=\"color: #dd4e41;\">_119073AASbJ</b>], tags={<b style=\"color: #d2b45d;\">GATE_0</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", - " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cd4b67;\">_119073AASbU</b>, <b style=\"color: #8cdfab;\">_119073AASbK</b>], tags={<b style=\"color: #40c3d8;\">GATE_1</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", - " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3db9d7;\">_119073AASbV</b>, <b style=\"color: #7335d3;\">_119073AASbL</b>], tags={<b style=\"color: #64dc8a;\">GATE_2</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", - " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e46591;\">_119073AASbW</b>, <b style=\"color: #81e1c7;\">_119073AASbM</b>], tags={<b style=\"color: #394bd1;\">GATE_3</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", - " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b26cd0;\">_119073AASbY</b>, <b style=\"color: #a85edd;\">_119073AASbN</b>], tags={<b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", - " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #618fdd;\">_119073AASbZ</b>, <b style=\"color: #d8898a;\">_119073AASbO</b>], tags={<b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", - " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5dcdb0;\">_119073AASbb</b>, <b style=\"color: #2cd8d5;\">_119073AASbP</b>], tags={<b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", - " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d5949d;\">_119073AASbc</b>, <b style=\"color: #dc6ad6;\">_119073AASbQ</b>], tags={<b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", - " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #89e280;\">_119073AASbe</b>, <b style=\"color: #6b45cd;\">_119073AASbR</b>], tags={<b style=\"color: #78c5e3;\">GATE_8</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", - " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3cdc96;\">_119073AASbf</b>, <b style=\"color: #6ca7e3;\">_119073AASbS</b>], tags={<b style=\"color: #de70db;\">GATE_9</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", - " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8be28d;\">_119073AASbh</b>, <b style=\"color: #2ddfbb;\">_119073AASbT</b>, <b style=\"color: #b9e292;\">b</b>], tags={<b style=\"color: #d39d60;\">GATE_10</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", + "<samp style='font-size: 12px;'><details><summary><b style=\"color: #a7d574;\">TensorNetworkGen</b>(tensors=668, indices=802)</summary><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d76ce5;\">_438f3aAABwm</b>], tags={<b style=\"color: #d2b137;\">I0</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #da873d;\">_438f3aAABwn</b>], tags={<b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #808de3;\">_438f3aAABwo</b>], tags={<b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e43fc1;\">_438f3aAABwp</b>], tags={<b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c7e241;\">_438f3aAABwq</b>], tags={<b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b47ae0;\">_438f3aAABwr</b>], tags={<b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #54d0e5;\">_438f3aAABws</b>], tags={<b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8c43da;\">_438f3aAABwt</b>], tags={<b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #84c2d8;\">_438f3aAABwu</b>], tags={<b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cfe454;\">_438f3aAABwv</b>], tags={<b style=\"color: #d74979;\">I9</b>, <b style=\"color: #d3b991;\">PSI0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([1.-0.j, 0.-0.j])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7393e1;\">_438f3aAABww</b>, <b style=\"color: #d76ce5;\">_438f3aAABwm</b>], tags={<b style=\"color: #d2b45d;\">GATE_0</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", + " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dc9859;\">_438f3aAABwx</b>, <b style=\"color: #da873d;\">_438f3aAABwn</b>], tags={<b style=\"color: #40c3d8;\">GATE_1</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", + " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e27b5b;\">_438f3aAABwy</b>, <b style=\"color: #808de3;\">_438f3aAABwo</b>], tags={<b style=\"color: #64dc8a;\">GATE_2</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", + " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #db9364;\">_438f3aAABwz</b>, <b style=\"color: #e43fc1;\">_438f3aAABwp</b>], tags={<b style=\"color: #394bd1;\">GATE_3</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", + " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b4dc76;\">_438f3aAABxB</b>, <b style=\"color: #c7e241;\">_438f3aAABwq</b>], tags={<b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", + " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d178ab;\">_438f3aAABxC</b>, <b style=\"color: #b47ae0;\">_438f3aAABwr</b>], tags={<b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", + " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5642e5;\">_438f3aAABxE</b>, <b style=\"color: #54d0e5;\">_438f3aAABws</b>], tags={<b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", + " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e0b350;\">_438f3aAABxF</b>, <b style=\"color: #8c43da;\">_438f3aAABwt</b>], tags={<b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", + " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #58cd92;\">_438f3aAABxH</b>, <b style=\"color: #84c2d8;\">_438f3aAABwu</b>], tags={<b style=\"color: #78c5e3;\">GATE_8</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", + " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8ba1cd;\">_438f3aAABxI</b>, <b style=\"color: #cfe454;\">_438f3aAABwv</b>], tags={<b style=\"color: #de70db;\">GATE_9</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.70710678-0.j, 0.70710678-0.j],\n", + " [ 0.70710678-0.j, -0.70710678-0.j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8ea2cf;\">_438f3aAABxK</b>, <b style=\"color: #7393e1;\">_438f3aAABww</b>, <b style=\"color: #b9e292;\">b</b>], tags={<b style=\"color: #d39d60;\">GATE_10</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b9e292;\">b</b>, <b style=\"color: #b0df41;\">_119073AASbi</b>, <b style=\"color: #cd4b67;\">_119073AASbU</b>], tags={<b style=\"color: #d39d60;\">GATE_10</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", + " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b9e292;\">b</b>, <b style=\"color: #abd595;\">_438f3aAABxL</b>, <b style=\"color: #dc9859;\">_438f3aAABwx</b>], tags={<b style=\"color: #d39d60;\">GATE_10</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", " [ 0. -0.j, 0.84089642-0.j]],\n", "\n", " [[-0. -0.j, -0.84089642-0.j],\n", - " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e5427e;\">_119073AASbj</b>, <b style=\"color: #3db9d7;\">_119073AASbV</b>, <b style=\"color: #67d165;\">_119073AASbX</b>], tags={<b style=\"color: #3bd699;\">GATE_11</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", + " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #83a7d4;\">_438f3aAABxM</b>, <b style=\"color: #e27b5b;\">_438f3aAABwy</b>, <b style=\"color: #db8d87;\">_438f3aAABxA</b>], tags={<b style=\"color: #3bd699;\">GATE_11</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #67d165;\">_119073AASbX</b>, <b style=\"color: #de624e;\">_119073AASbk</b>, <b style=\"color: #e46591;\">_119073AASbW</b>], tags={<b style=\"color: #3bd699;\">GATE_11</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", + " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #db8d87;\">_438f3aAABxA</b>, <b style=\"color: #82d2b5;\">_438f3aAABxN</b>, <b style=\"color: #db9364;\">_438f3aAABwz</b>], tags={<b style=\"color: #3bd699;\">GATE_11</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", " [ 0. -0.j, 0.84089642-0.j]],\n", "\n", " [[-0. -0.j, -0.84089642-0.j],\n", - " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d66393;\">_119073AASbl</b>, <b style=\"color: #b26cd0;\">_119073AASbY</b>, <b style=\"color: #d858ac;\">_119073AASba</b>], tags={<b style=\"color: #e3a694;\">GATE_12</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", + " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3f68da;\">_438f3aAABxO</b>, <b style=\"color: #b4dc76;\">_438f3aAABxB</b>, <b style=\"color: #d83bdd;\">_438f3aAABxD</b>], tags={<b style=\"color: #e3a694;\">GATE_12</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d858ac;\">_119073AASba</b>, <b style=\"color: #78d4db;\">_119073AASbm</b>, <b style=\"color: #618fdd;\">_119073AASbZ</b>], tags={<b style=\"color: #e3a694;\">GATE_12</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", + " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d83bdd;\">_438f3aAABxD</b>, <b style=\"color: #82e5cc;\">_438f3aAABxP</b>, <b style=\"color: #d178ab;\">_438f3aAABxC</b>], tags={<b style=\"color: #e3a694;\">GATE_12</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", " [ 0. -0.j, 0.84089642-0.j]],\n", "\n", " [[-0. -0.j, -0.84089642-0.j],\n", - " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #61d9d4;\">_119073AASbn</b>, <b style=\"color: #5dcdb0;\">_119073AASbb</b>, <b style=\"color: #de82bf;\">_119073AASbd</b>], tags={<b style=\"color: #90cf91;\">GATE_13</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", + " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5acc48;\">_438f3aAABxQ</b>, <b style=\"color: #5642e5;\">_438f3aAABxE</b>, <b style=\"color: #78e0c8;\">_438f3aAABxG</b>], tags={<b style=\"color: #90cf91;\">GATE_13</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #de82bf;\">_119073AASbd</b>, <b style=\"color: #6bc0dd;\">_119073AASbo</b>, <b style=\"color: #d5949d;\">_119073AASbc</b>], tags={<b style=\"color: #90cf91;\">GATE_13</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", + " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #78e0c8;\">_438f3aAABxG</b>, <b style=\"color: #93c6d4;\">_438f3aAABxR</b>, <b style=\"color: #e0b350;\">_438f3aAABxF</b>], tags={<b style=\"color: #90cf91;\">GATE_13</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", " [ 0. -0.j, 0.84089642-0.j]],\n", "\n", " [[-0. -0.j, -0.84089642-0.j],\n", - " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #40c9db;\">_119073AASbp</b>, <b style=\"color: #89e280;\">_119073AASbe</b>, <b style=\"color: #3ddd98;\">_119073AASbg</b>], tags={<b style=\"color: #606bd4;\">GATE_14</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", + " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #af34d6;\">_438f3aAABxS</b>, <b style=\"color: #58cd92;\">_438f3aAABxH</b>, <b style=\"color: #5fce71;\">_438f3aAABxJ</b>], tags={<b style=\"color: #606bd4;\">GATE_14</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3ddd98;\">_119073AASbg</b>, <b style=\"color: #67e381;\">_119073AASbq</b>, <b style=\"color: #3cdc96;\">_119073AASbf</b>], tags={<b style=\"color: #606bd4;\">GATE_14</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", + " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5fce71;\">_438f3aAABxJ</b>, <b style=\"color: #ddc29a;\">_438f3aAABxT</b>, <b style=\"color: #8ba1cd;\">_438f3aAABxI</b>], tags={<b style=\"color: #606bd4;\">GATE_14</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", " [ 0. -0.j, 0.84089642-0.j]],\n", "\n", " [[-0. -0.j, -0.84089642-0.j],\n", - " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #4e8fcf;\">_119073AAScD</b>, <b style=\"color: #8be28d;\">_119073AASbh</b>], tags={<b style=\"color: #71d75c;\">GATE_15</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d55673;\">_119073AASbr</b>, <b style=\"color: #b0df41;\">_119073AASbi</b>], tags={<b style=\"color: #d8e230;\">GATE_16</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b277d4;\">_119073AASbs</b>, <b style=\"color: #e5427e;\">_119073AASbj</b>], tags={<b style=\"color: #c6d85f;\">GATE_17</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cf9b61;\">_119073AASbu</b>, <b style=\"color: #de624e;\">_119073AASbk</b>], tags={<b style=\"color: #a4cd58;\">GATE_18</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8ddc96;\">_119073AASbv</b>, <b style=\"color: #d66393;\">_119073AASbl</b>], tags={<b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7e3edf;\">_119073AASbx</b>, <b style=\"color: #78d4db;\">_119073AASbm</b>], tags={<b style=\"color: #dfa87e;\">GATE_20</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #97d02b;\">_119073AASby</b>, <b style=\"color: #61d9d4;\">_119073AASbn</b>], tags={<b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6d8ddb;\">_119073AAScA</b>, <b style=\"color: #6bc0dd;\">_119073AASbo</b>], tags={<b style=\"color: #a58ad0;\">GATE_22</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d5c777;\">_119073AAScB</b>, <b style=\"color: #40c9db;\">_119073AASbp</b>], tags={<b style=\"color: #a7d58f;\">GATE_23</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #2ed85f;\">_119073AAScM</b>, <b style=\"color: #67e381;\">_119073AASbq</b>], tags={<b style=\"color: #9fe3c6;\">GATE_24</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5fd686;\">_119073AAScE</b>, <b style=\"color: #d55673;\">_119073AASbr</b>, <b style=\"color: #d76299;\">_119073AASbt</b>], tags={<b style=\"color: #56cf38;\">GATE_25</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j, 1.13818065-0.j],\n", + " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d586b2;\">_438f3aAABxg</b>, <b style=\"color: #8ea2cf;\">_438f3aAABxK</b>], tags={<b style=\"color: #71d75c;\">GATE_15</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c3d63c;\">_438f3aAABxU</b>, <b style=\"color: #abd595;\">_438f3aAABxL</b>], tags={<b style=\"color: #d8e230;\">GATE_16</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e1b296;\">_438f3aAABxV</b>, <b style=\"color: #83a7d4;\">_438f3aAABxM</b>], tags={<b style=\"color: #c6d85f;\">GATE_17</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d22d3d;\">_438f3aAABxX</b>, <b style=\"color: #82d2b5;\">_438f3aAABxN</b>], tags={<b style=\"color: #a4cd58;\">GATE_18</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e29a50;\">_438f3aAABxY</b>, <b style=\"color: #3f68da;\">_438f3aAABxO</b>], tags={<b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #4a39cf;\">_438f3aAABxa</b>, <b style=\"color: #82e5cc;\">_438f3aAABxP</b>], tags={<b style=\"color: #dfa87e;\">GATE_20</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b5cf33;\">_438f3aAABxb</b>, <b style=\"color: #5acc48;\">_438f3aAABxQ</b>], tags={<b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7382d4;\">_438f3aAABxd</b>, <b style=\"color: #93c6d4;\">_438f3aAABxR</b>], tags={<b style=\"color: #a58ad0;\">GATE_22</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d7e091;\">_438f3aAABxe</b>, <b style=\"color: #af34d6;\">_438f3aAABxS</b>], tags={<b style=\"color: #a7d58f;\">GATE_23</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e25e75;\">_438f3aAABxp</b>, <b style=\"color: #ddc29a;\">_438f3aAABxT</b>], tags={<b style=\"color: #9fe3c6;\">GATE_24</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #46b6d1;\">_438f3aAABxh</b>, <b style=\"color: #c3d63c;\">_438f3aAABxU</b>, <b style=\"color: #6fd956;\">_438f3aAABxW</b>], tags={<b style=\"color: #56cf38;\">GATE_25</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j, 1.13818065-0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d76299;\">_119073AASbt</b>, <b style=\"color: #bb99e5;\">_119073AAScF</b>, <b style=\"color: #b277d4;\">_119073AASbs</b>], tags={<b style=\"color: #56cf38;\">GATE_25</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j, 0. -0.j],\n", - " [ 0. -0.j, 0.5611368 -0.j]],\n", + " [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6fd956;\">_438f3aAABxW</b>, <b style=\"color: #3532e1;\">_438f3aAABxi</b>, <b style=\"color: #e1b296;\">_438f3aAABxV</b>], tags={<b style=\"color: #56cf38;\">GATE_25</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j, 0. -0.j],\n", + " [-0. -0.j, 0.5611368 -0.j]],\n", "\n", " [[ 0.5611368 -0.j, 0. -0.j],\n", - " [ 0. -0.j, 1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8ab2d2;\">_119073AAScG</b>, <b style=\"color: #cf9b61;\">_119073AASbu</b>, <b style=\"color: #b794d5;\">_119073AASbw</b>], tags={<b style=\"color: #d4d081;\">GATE_26</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j, 1.13818065-0.j],\n", + " [-0. -0.j, 1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6bace3;\">_438f3aAABxj</b>, <b style=\"color: #d22d3d;\">_438f3aAABxX</b>, <b style=\"color: #7fd896;\">_438f3aAABxZ</b>], tags={<b style=\"color: #d4d081;\">GATE_26</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j, 1.13818065-0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b794d5;\">_119073AASbw</b>, <b style=\"color: #da7ca9;\">_119073AAScH</b>, <b style=\"color: #8ddc96;\">_119073AASbv</b>], tags={<b style=\"color: #d4d081;\">GATE_26</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j, 0. -0.j],\n", - " [ 0. -0.j, 0.5611368 -0.j]],\n", + " [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7fd896;\">_438f3aAABxZ</b>, <b style=\"color: #e1b97e;\">_438f3aAABxk</b>, <b style=\"color: #e29a50;\">_438f3aAABxY</b>], tags={<b style=\"color: #d4d081;\">GATE_26</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j, 0. -0.j],\n", + " [-0. -0.j, 0.5611368 -0.j]],\n", "\n", " [[ 0.5611368 -0.j, 0. -0.j],\n", - " [ 0. -0.j, 1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #653fd0;\">_119073AAScI</b>, <b style=\"color: #7e3edf;\">_119073AASbx</b>, <b style=\"color: #dc9899;\">_119073AASbz</b>], tags={<b style=\"color: #3acbd2;\">GATE_27</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j, 1.13818065-0.j],\n", + " [-0. -0.j, 1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #df93c4;\">_438f3aAABxl</b>, <b style=\"color: #4a39cf;\">_438f3aAABxa</b>, <b style=\"color: #60d99b;\">_438f3aAABxc</b>], tags={<b style=\"color: #3acbd2;\">GATE_27</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j, 1.13818065-0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dc9899;\">_119073AASbz</b>, <b style=\"color: #d8a74c;\">_119073AAScJ</b>, <b style=\"color: #97d02b;\">_119073AASby</b>], tags={<b style=\"color: #3acbd2;\">GATE_27</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j, 0. -0.j],\n", - " [ 0. -0.j, 0.5611368 -0.j]],\n", + " [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #60d99b;\">_438f3aAABxc</b>, <b style=\"color: #41cbdd;\">_438f3aAABxm</b>, <b style=\"color: #b5cf33;\">_438f3aAABxb</b>], tags={<b style=\"color: #3acbd2;\">GATE_27</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j, 0. -0.j],\n", + " [-0. -0.j, 0.5611368 -0.j]],\n", "\n", " [[ 0.5611368 -0.j, 0. -0.j],\n", - " [ 0. -0.j, 1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3db7d7;\">_119073AAScK</b>, <b style=\"color: #6d8ddb;\">_119073AAScA</b>, <b style=\"color: #c7e18e;\">_119073AAScC</b>], tags={<b style=\"color: #8ed0e1;\">GATE_28</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j, 1.13818065-0.j],\n", + " [-0. -0.j, 1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d7877c;\">_438f3aAABxn</b>, <b style=\"color: #7382d4;\">_438f3aAABxd</b>, <b style=\"color: #cd7c72;\">_438f3aAABxf</b>], tags={<b style=\"color: #8ed0e1;\">GATE_28</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j, 1.13818065-0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c7e18e;\">_119073AAScC</b>, <b style=\"color: #2e93dc;\">_119073AAScL</b>, <b style=\"color: #d5c777;\">_119073AAScB</b>], tags={<b style=\"color: #8ed0e1;\">GATE_28</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j, 0. -0.j],\n", - " [ 0. -0.j, 0.5611368 -0.j]],\n", + " [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cd7c72;\">_438f3aAABxf</b>, <b style=\"color: #e37038;\">_438f3aAABxo</b>, <b style=\"color: #d7e091;\">_438f3aAABxe</b>], tags={<b style=\"color: #8ed0e1;\">GATE_28</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j, 0. -0.j],\n", + " [-0. -0.j, 0.5611368 -0.j]],\n", "\n", " [[ 0.5611368 -0.j, 0. -0.j],\n", - " [ 0. -0.j, 1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9adfb9;\">_119073AAScN</b>, <b style=\"color: #4e8fcf;\">_119073AAScD</b>], tags={<b style=\"color: #b776d2;\">GATE_29</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c063e2;\">_119073AAScO</b>, <b style=\"color: #5fd686;\">_119073AAScE</b>], tags={<b style=\"color: #9f5bd1;\">GATE_30</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6ce165;\">_119073AAScQ</b>, <b style=\"color: #bb99e5;\">_119073AAScF</b>], tags={<b style=\"color: #5581db;\">GATE_31</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7b70de;\">_119073AAScR</b>, <b style=\"color: #8ab2d2;\">_119073AAScG</b>], tags={<b style=\"color: #6785d3;\">GATE_32</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bfdf7f;\">_119073AAScT</b>, <b style=\"color: #da7ca9;\">_119073AAScH</b>], tags={<b style=\"color: #94d596;\">GATE_33</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5de178;\">_119073AAScU</b>, <b style=\"color: #653fd0;\">_119073AAScI</b>], tags={<b style=\"color: #ac6be4;\">GATE_34</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d7ca95;\">_119073AAScW</b>, <b style=\"color: #d8a74c;\">_119073AAScJ</b>], tags={<b style=\"color: #b885d5;\">GATE_35</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #de5b4b;\">_119073AAScX</b>, <b style=\"color: #3db7d7;\">_119073AAScK</b>], tags={<b style=\"color: #d878b9;\">GATE_36</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #85d79b;\">_119073AAScZ</b>, <b style=\"color: #2e93dc;\">_119073AAScL</b>], tags={<b style=\"color: #87bedf;\">GATE_37</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #ce6e49;\">_119073AASca</b>, <b style=\"color: #2ed85f;\">_119073AAScM</b>], tags={<b style=\"color: #41d56c;\">GATE_38</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #349bd2;\">_119073AAScc</b>, <b style=\"color: #9adfb9;\">_119073AAScN</b>, <b style=\"color: #97e3e3;\">_119073AAScP</b>], tags={<b style=\"color: #81e4a5;\">GATE_39</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", + " [-0. -0.j, 1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #2da7d8;\">_438f3aAABxq</b>, <b style=\"color: #d586b2;\">_438f3aAABxg</b>], tags={<b style=\"color: #b776d2;\">GATE_29</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #58e2b1;\">_438f3aAABxr</b>, <b style=\"color: #46b6d1;\">_438f3aAABxh</b>], tags={<b style=\"color: #9f5bd1;\">GATE_30</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c5d68c;\">_438f3aAABxt</b>, <b style=\"color: #3532e1;\">_438f3aAABxi</b>], tags={<b style=\"color: #5581db;\">GATE_31</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #93d963;\">_438f3aAABxu</b>, <b style=\"color: #6bace3;\">_438f3aAABxj</b>], tags={<b style=\"color: #6785d3;\">GATE_32</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #4ad974;\">_438f3aAABxw</b>, <b style=\"color: #e1b97e;\">_438f3aAABxk</b>], tags={<b style=\"color: #94d596;\">GATE_33</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #55d45c;\">_438f3aAABxx</b>, <b style=\"color: #df93c4;\">_438f3aAABxl</b>], tags={<b style=\"color: #ac6be4;\">GATE_34</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #de4892;\">_438f3aAABxz</b>, <b style=\"color: #41cbdd;\">_438f3aAABxm</b>], tags={<b style=\"color: #b885d5;\">GATE_35</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6473d2;\">_438f3aAAByA</b>, <b style=\"color: #d7877c;\">_438f3aAABxn</b>], tags={<b style=\"color: #d878b9;\">GATE_36</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6ae446;\">_438f3aAAByC</b>, <b style=\"color: #e37038;\">_438f3aAABxo</b>], tags={<b style=\"color: #87bedf;\">GATE_37</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7c72e5;\">_438f3aAAByD</b>, <b style=\"color: #e25e75;\">_438f3aAABxp</b>], tags={<b style=\"color: #41d56c;\">GATE_38</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9bace2;\">_438f3aAAByF</b>, <b style=\"color: #2da7d8;\">_438f3aAABxq</b>, <b style=\"color: #d2b644;\">_438f3aAABxs</b>], tags={<b style=\"color: #81e4a5;\">GATE_39</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #97e3e3;\">_119073AAScP</b>, <b style=\"color: #ae67d6;\">_119073AAScd</b>, <b style=\"color: #c063e2;\">_119073AAScO</b>], tags={<b style=\"color: #81e4a5;\">GATE_39</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", + " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d2b644;\">_438f3aAABxs</b>, <b style=\"color: #a7d96a;\">_438f3aAAByG</b>, <b style=\"color: #58e2b1;\">_438f3aAABxr</b>], tags={<b style=\"color: #81e4a5;\">GATE_39</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", " [ 0. -0.j, 0.84089642-0.j]],\n", "\n", " [[-0. -0.j, -0.84089642-0.j],\n", - " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #79afd9;\">_119073AASce</b>, <b style=\"color: #6ce165;\">_119073AAScQ</b>, <b style=\"color: #6ad040;\">_119073AAScS</b>], tags={<b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", + " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dbdc53;\">_438f3aAAByH</b>, <b style=\"color: #c5d68c;\">_438f3aAABxt</b>, <b style=\"color: #d2c73d;\">_438f3aAABxv</b>], tags={<b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6ad040;\">_119073AAScS</b>, <b style=\"color: #5adfa0;\">_119073AAScf</b>, <b style=\"color: #7b70de;\">_119073AAScR</b>], tags={<b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", + " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d2c73d;\">_438f3aAABxv</b>, <b style=\"color: #e5b851;\">_438f3aAAByI</b>, <b style=\"color: #93d963;\">_438f3aAABxu</b>], tags={<b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", " [ 0. -0.j, 0.84089642-0.j]],\n", "\n", " [[-0. -0.j, -0.84089642-0.j],\n", - " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7534d1;\">_119073AAScg</b>, <b style=\"color: #bfdf7f;\">_119073AAScT</b>, <b style=\"color: #32ddc1;\">_119073AAScV</b>], tags={<b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", + " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #38d253;\">_438f3aAAByJ</b>, <b style=\"color: #4ad974;\">_438f3aAABxw</b>, <b style=\"color: #8554e5;\">_438f3aAABxy</b>], tags={<b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #32ddc1;\">_119073AAScV</b>, <b style=\"color: #9ae23e;\">_119073AASch</b>, <b style=\"color: #5de178;\">_119073AAScU</b>], tags={<b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", + " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8554e5;\">_438f3aAABxy</b>, <b style=\"color: #a1cd5e;\">_438f3aAAByK</b>, <b style=\"color: #55d45c;\">_438f3aAABxx</b>], tags={<b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", " [ 0. -0.j, 0.84089642-0.j]],\n", "\n", " [[-0. -0.j, -0.84089642-0.j],\n", - " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d23464;\">_119073AASci</b>, <b style=\"color: #d7ca95;\">_119073AAScW</b>, <b style=\"color: #978ce2;\">_119073AAScY</b>], tags={<b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", + " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #58a7d6;\">_438f3aAAByL</b>, <b style=\"color: #de4892;\">_438f3aAABxz</b>, <b style=\"color: #64d355;\">_438f3aAAByB</b>], tags={<b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #978ce2;\">_119073AAScY</b>, <b style=\"color: #c080e0;\">_119073AAScj</b>, <b style=\"color: #de5b4b;\">_119073AAScX</b>], tags={<b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", + " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #64d355;\">_438f3aAAByB</b>, <b style=\"color: #d2a48c;\">_438f3aAAByM</b>, <b style=\"color: #6473d2;\">_438f3aAAByA</b>], tags={<b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", " [ 0. -0.j, 0.84089642-0.j]],\n", "\n", " [[-0. -0.j, -0.84089642-0.j],\n", - " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5ae0c0;\">_119073AASck</b>, <b style=\"color: #85d79b;\">_119073AAScZ</b>, <b style=\"color: #db943b;\">_119073AAScb</b>], tags={<b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", + " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cfdc67;\">_438f3aAAByN</b>, <b style=\"color: #6ae446;\">_438f3aAAByC</b>, <b style=\"color: #d54eb6;\">_438f3aAAByE</b>], tags={<b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #db943b;\">_119073AAScb</b>, <b style=\"color: #89bed3;\">_119073AAScl</b>, <b style=\"color: #ce6e49;\">_119073AASca</b>], tags={<b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", + " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d54eb6;\">_438f3aAAByE</b>, <b style=\"color: #a5d868;\">_438f3aAAByO</b>, <b style=\"color: #7c72e5;\">_438f3aAAByD</b>], tags={<b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", " [ 0. -0.j, 0.84089642-0.j]],\n", "\n", " [[-0. -0.j, -0.84089642-0.j],\n", - " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #43a6da;\">_119073AAScy</b>, <b style=\"color: #349bd2;\">_119073AAScc</b>], tags={<b style=\"color: #74d5bd;\">GATE_44</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c2df9a;\">_119073AAScm</b>, <b style=\"color: #ae67d6;\">_119073AAScd</b>], tags={<b style=\"color: #c659e3;\">GATE_45</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cc8e95;\">_119073AAScn</b>, <b style=\"color: #79afd9;\">_119073AASce</b>], tags={<b style=\"color: #d0a875;\">GATE_46</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b2cd53;\">_119073AAScp</b>, <b style=\"color: #5adfa0;\">_119073AAScf</b>], tags={<b style=\"color: #4d78d7;\">GATE_47</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e44b76;\">_119073AAScq</b>, <b style=\"color: #7534d1;\">_119073AAScg</b>], tags={<b style=\"color: #b96edd;\">GATE_48</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #686ae3;\">_119073AAScs</b>, <b style=\"color: #9ae23e;\">_119073AASch</b>], tags={<b style=\"color: #a98de3;\">GATE_49</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6ee5ce;\">_119073AASct</b>, <b style=\"color: #d23464;\">_119073AASci</b>], tags={<b style=\"color: #4be341;\">GATE_50</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d7982f;\">_119073AAScv</b>, <b style=\"color: #c080e0;\">_119073AAScj</b>], tags={<b style=\"color: #e2df85;\">GATE_51</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b976ce;\">_119073AAScw</b>, <b style=\"color: #5ae0c0;\">_119073AASck</b>], tags={<b style=\"color: #8ed8b7;\">GATE_52</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3752ce;\">_119073AASdH</b>, <b style=\"color: #89bed3;\">_119073AAScl</b>], tags={<b style=\"color: #da53d5;\">GATE_53</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", - " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6885de;\">_119073AAScz</b>, <b style=\"color: #c2df9a;\">_119073AAScm</b>, <b style=\"color: #d92e9c;\">_119073AASco</b>], tags={<b style=\"color: #53e04b;\">GATE_54</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j, 1.13818065-0.j],\n", + " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5bd598;\">_438f3aAAByb</b>, <b style=\"color: #9bace2;\">_438f3aAAByF</b>], tags={<b style=\"color: #74d5bd;\">GATE_44</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e087b4;\">_438f3aAAByP</b>, <b style=\"color: #a7d96a;\">_438f3aAAByG</b>], tags={<b style=\"color: #c659e3;\">GATE_45</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e18aba;\">_438f3aAAByQ</b>, <b style=\"color: #dbdc53;\">_438f3aAAByH</b>], tags={<b style=\"color: #d0a875;\">GATE_46</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #56ce91;\">_438f3aAAByS</b>, <b style=\"color: #e5b851;\">_438f3aAAByI</b>], tags={<b style=\"color: #4d78d7;\">GATE_47</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #b863cf;\">_438f3aAAByT</b>, <b style=\"color: #38d253;\">_438f3aAAByJ</b>], tags={<b style=\"color: #b96edd;\">GATE_48</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d8a370;\">_438f3aAAByV</b>, <b style=\"color: #a1cd5e;\">_438f3aAAByK</b>], tags={<b style=\"color: #a98de3;\">GATE_49</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6dd979;\">_438f3aAAByW</b>, <b style=\"color: #58a7d6;\">_438f3aAAByL</b>], tags={<b style=\"color: #4be341;\">GATE_50</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9254d9;\">_438f3aAAByY</b>, <b style=\"color: #d2a48c;\">_438f3aAAByM</b>], tags={<b style=\"color: #e2df85;\">GATE_51</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9b3de2;\">_438f3aAAByZ</b>, <b style=\"color: #cfdc67;\">_438f3aAAByN</b>], tags={<b style=\"color: #8ed8b7;\">GATE_52</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c360cd;\">_438f3aAAByk</b>, <b style=\"color: #a5d868;\">_438f3aAAByO</b>], tags={<b style=\"color: #da53d5;\">GATE_53</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179+0.57859091j, 0. -0.j ],\n", + " [0. -0.j , 0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #734de4;\">_438f3aAAByc</b>, <b style=\"color: #e087b4;\">_438f3aAAByP</b>, <b style=\"color: #dbbc3d;\">_438f3aAAByR</b>], tags={<b style=\"color: #53e04b;\">GATE_54</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j, 1.13818065-0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d92e9c;\">_119073AASco</b>, <b style=\"color: #4cccd8;\">_119073AASdA</b>, <b style=\"color: #cc8e95;\">_119073AAScn</b>], tags={<b style=\"color: #53e04b;\">GATE_54</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j, 0. -0.j],\n", - " [ 0. -0.j, 0.5611368 -0.j]],\n", + " [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dbbc3d;\">_438f3aAAByR</b>, <b style=\"color: #d68daf;\">_438f3aAAByd</b>, <b style=\"color: #e18aba;\">_438f3aAAByQ</b>], tags={<b style=\"color: #53e04b;\">GATE_54</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j, 0. -0.j],\n", + " [-0. -0.j, 0.5611368 -0.j]],\n", "\n", " [[ 0.5611368 -0.j, 0. -0.j],\n", - " [ 0. -0.j, 1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6bced7;\">_119073AASdB</b>, <b style=\"color: #b2cd53;\">_119073AAScp</b>, <b style=\"color: #e39f33;\">_119073AAScr</b>], tags={<b style=\"color: #d29a48;\">GATE_55</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j, 1.13818065-0.j],\n", + " [-0. -0.j, 1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #86dbc7;\">_438f3aAABye</b>, <b style=\"color: #56ce91;\">_438f3aAAByS</b>, <b style=\"color: #6a8fd4;\">_438f3aAAByU</b>], tags={<b style=\"color: #d29a48;\">GATE_55</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j, 1.13818065-0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e39f33;\">_119073AAScr</b>, <b style=\"color: #939adc;\">_119073AASdC</b>, <b style=\"color: #e44b76;\">_119073AAScq</b>], tags={<b style=\"color: #d29a48;\">GATE_55</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j, 0. -0.j],\n", - " [ 0. -0.j, 0.5611368 -0.j]],\n", + " [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6a8fd4;\">_438f3aAAByU</b>, <b style=\"color: #7cb0e5;\">_438f3aAAByf</b>, <b style=\"color: #b863cf;\">_438f3aAAByT</b>], tags={<b style=\"color: #d29a48;\">GATE_55</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j, 0. -0.j],\n", + " [-0. -0.j, 0.5611368 -0.j]],\n", "\n", " [[ 0.5611368 -0.j, 0. -0.j],\n", - " [ 0. -0.j, 1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dad032;\">_119073AASdD</b>, <b style=\"color: #686ae3;\">_119073AAScs</b>, <b style=\"color: #cf9d80;\">_119073AAScu</b>], tags={<b style=\"color: #8cd1ce;\">GATE_56</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j, 1.13818065-0.j],\n", + " [-0. -0.j, 1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a1d35b;\">_438f3aAAByg</b>, <b style=\"color: #d8a370;\">_438f3aAAByV</b>, <b style=\"color: #97dd66;\">_438f3aAAByX</b>], tags={<b style=\"color: #8cd1ce;\">GATE_56</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j, 1.13818065-0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cf9d80;\">_119073AAScu</b>, <b style=\"color: #35da5f;\">_119073AASdE</b>, <b style=\"color: #6ee5ce;\">_119073AASct</b>], tags={<b style=\"color: #8cd1ce;\">GATE_56</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j, 0. -0.j],\n", - " [ 0. -0.j, 0.5611368 -0.j]],\n", + " [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #97dd66;\">_438f3aAAByX</b>, <b style=\"color: #dd876f;\">_438f3aAAByh</b>, <b style=\"color: #6dd979;\">_438f3aAAByW</b>], tags={<b style=\"color: #8cd1ce;\">GATE_56</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j, 0. -0.j],\n", + " [-0. -0.j, 0.5611368 -0.j]],\n", "\n", " [[ 0.5611368 -0.j, 0. -0.j],\n", - " [ 0. -0.j, 1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #64b9d3;\">_119073AASdF</b>, <b style=\"color: #d7982f;\">_119073AAScv</b>, <b style=\"color: #3acd44;\">_119073AAScx</b>], tags={<b style=\"color: #e2ba6c;\">GATE_57</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j, 1.13818065-0.j],\n", + " [-0. -0.j, 1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cc3444;\">_438f3aAAByi</b>, <b style=\"color: #9254d9;\">_438f3aAAByY</b>, <b style=\"color: #42de9f;\">_438f3aAABya</b>], tags={<b style=\"color: #e2ba6c;\">GATE_57</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.34461337-0.j, 1.13818065-0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3acd44;\">_119073AAScx</b>, <b style=\"color: #bcd464;\">_119073AASdG</b>, <b style=\"color: #b976ce;\">_119073AAScw</b>], tags={<b style=\"color: #e2ba6c;\">GATE_57</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j, 0. -0.j],\n", - " [ 0. -0.j, 0.5611368 -0.j]],\n", + " [-1.13818065-0.j, -0.34461337-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #42de9f;\">_438f3aAABya</b>, <b style=\"color: #d349dd;\">_438f3aAAByj</b>, <b style=\"color: #9b3de2;\">_438f3aAAByZ</b>], tags={<b style=\"color: #e2ba6c;\">GATE_57</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.04849371-0.j, 0. -0.j],\n", + " [-0. -0.j, 0.5611368 -0.j]],\n", "\n", " [[ 0.5611368 -0.j, 0. -0.j],\n", - " [ 0. -0.j, 1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d65d72;\">_119073AASdI</b>, <b style=\"color: #43a6da;\">_119073AAScy</b>], tags={<b style=\"color: #e14a48;\">GATE_58</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #71d0de;\">_119073AASdJ</b>, <b style=\"color: #6885de;\">_119073AAScz</b>], tags={<b style=\"color: #cdd996;\">GATE_59</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6ec8cd;\">_119073AASdL</b>, <b style=\"color: #4cccd8;\">_119073AASdA</b>], tags={<b style=\"color: #2fd2cf;\">GATE_60</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8ee584;\">_119073AASdM</b>, <b style=\"color: #6bced7;\">_119073AASdB</b>], tags={<b style=\"color: #8cd06d;\">GATE_61</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dc4593;\">_119073AASdO</b>, <b style=\"color: #939adc;\">_119073AASdC</b>], tags={<b style=\"color: #8cd492;\">GATE_62</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #57cf53;\">_119073AASdP</b>, <b style=\"color: #dad032;\">_119073AASdD</b>], tags={<b style=\"color: #d14956;\">GATE_63</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a789de;\">_119073AASdR</b>, <b style=\"color: #35da5f;\">_119073AASdE</b>], tags={<b style=\"color: #54cedf;\">GATE_64</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dd4dd3;\">_119073AASdS</b>, <b style=\"color: #64b9d3;\">_119073AASdF</b>], tags={<b style=\"color: #59d552;\">GATE_65</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5189db;\">_119073AASdU</b>, <b style=\"color: #bcd464;\">_119073AASdG</b>], tags={<b style=\"color: #da8cd0;\">GATE_66</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dda346;\">_119073AASdV</b>, <b style=\"color: #3752ce;\">_119073AASdH</b>], tags={<b style=\"color: #4ce364;\">GATE_67</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", - " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cd7099;\">_119073AASdX</b>, <b style=\"color: #d65d72;\">_119073AASdI</b>, <b style=\"color: #65dfac;\">_119073AASdK</b>], tags={<b style=\"color: #d666a7;\">GATE_68</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", + " [-0. -0.j, 1.04849371-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #89dd3b;\">_438f3aAAByl</b>, <b style=\"color: #5bd598;\">_438f3aAAByb</b>], tags={<b style=\"color: #e14a48;\">GATE_58</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #add348;\">_438f3aAABym</b>, <b style=\"color: #734de4;\">_438f3aAAByc</b>], tags={<b style=\"color: #cdd996;\">GATE_59</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #4c5dd9;\">_438f3aAAByo</b>, <b style=\"color: #d68daf;\">_438f3aAAByd</b>], tags={<b style=\"color: #2fd2cf;\">GATE_60</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8ed196;\">_438f3aAAByp</b>, <b style=\"color: #86dbc7;\">_438f3aAABye</b>], tags={<b style=\"color: #8cd06d;\">GATE_61</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d96c33;\">_438f3aAAByr</b>, <b style=\"color: #7cb0e5;\">_438f3aAAByf</b>], tags={<b style=\"color: #8cd492;\">GATE_62</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8658cd;\">_438f3aAABys</b>, <b style=\"color: #a1d35b;\">_438f3aAAByg</b>], tags={<b style=\"color: #d14956;\">GATE_63</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #de7691;\">_438f3aAAByu</b>, <b style=\"color: #dd876f;\">_438f3aAAByh</b>], tags={<b style=\"color: #54cedf;\">GATE_64</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #333ee3;\">_438f3aAAByv</b>, <b style=\"color: #cc3444;\">_438f3aAAByi</b>], tags={<b style=\"color: #59d552;\">GATE_65</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #aa80d4;\">_438f3aAAByx</b>, <b style=\"color: #d349dd;\">_438f3aAAByj</b>], tags={<b style=\"color: #da8cd0;\">GATE_66</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #86b3cd;\">_438f3aAAByy</b>, <b style=\"color: #c360cd;\">_438f3aAAByk</b>], tags={<b style=\"color: #4ce364;\">GATE_67</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #d74979;\">I9</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[0.8156179-0.j , 0. +0.57859091j],\n", + " [0. +0.57859091j, 0.8156179-0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3dd65b;\">_438f3aAABzA</b>, <b style=\"color: #89dd3b;\">_438f3aAAByl</b>, <b style=\"color: #aa6ce5;\">_438f3aAAByn</b>], tags={<b style=\"color: #d666a7;\">GATE_68</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d2b137;\">I0</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #65dfac;\">_119073AASdK</b>, <b style=\"color: #3f79ce;\">_119073AASdY</b>, <b style=\"color: #71d0de;\">_119073AASdJ</b>], tags={<b style=\"color: #d666a7;\">GATE_68</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", + " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #aa6ce5;\">_438f3aAAByn</b>, <b style=\"color: #e3636a;\">_438f3aAABzB</b>, <b style=\"color: #add348;\">_438f3aAABym</b>], tags={<b style=\"color: #d666a7;\">GATE_68</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d19b78;\">I1</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", " [ 0. -0.j, 0.84089642-0.j]],\n", "\n", " [[-0. -0.j, -0.84089642-0.j],\n", - " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6ed897;\">_119073AASdZ</b>, <b style=\"color: #6ec8cd;\">_119073AASdL</b>, <b style=\"color: #51d180;\">_119073AASdN</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", + " [-0.84089642-0.j, 0. -0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d5d338;\">_438f3aAABzC</b>, <b style=\"color: #4c5dd9;\">_438f3aAAByo</b>, <b style=\"color: #36e269;\">_438f3aAAByq</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 1.18920712-0.j, 0. -0.j],\n", " [ 0. -0.j, 0. -0.j]],\n", "\n", " [[ 0. -0.j, 0. -0.j],\n", - " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #51d180;\">_119073AASdN</b>, <b style=\"color: #aacf32;\">_119073AASda</b>, <b style=\"color: #8ee584;\">_119073AASdM</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", + " [ 0. -0.j, -1.18920712-0.j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #36e269;\">_438f3aAAByq</b>, <b style=\"color: #c34edf;\">_438f3aAABzD</b>, <b style=\"color: #8ed196;\">_438f3aAAByp</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd65d9;\">I3</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.84089642-0.j, 0. -0.j],\n", " [ 0. -0.j, 0.84089642-0.j]],\n", "\n", " [[-0. -0.j, -0.84089642-0.j],\n", @@ -54293,7 +1821,7 @@ "TensorNetworkGen(tensors=668, indices=802)" ] }, - "execution_count": 32, + "execution_count": 33, "metadata": {}, "output_type": "execute_result" } @@ -54305,30 +1833,31 @@ }, { "cell_type": "code", - "execution_count": 33, + "execution_count": 34, + "id": "14972121-8a36-4345-b4fc-1263fc57f2c5", "metadata": {}, "outputs": [ { "data": { "text/html": [ - "<samp style='font-size: 12px;'><details><summary><b style=\"color: #a7d574;\">TensorNetworkGen</b>(tensors=87, indices=67)</summary><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5ed7dd;\">_119073AAYDm</b>, <b style=\"color: #df5d6e;\">_119073AAYDn</b>], tags={<b style=\"color: #cd8979;\">GATE_138</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #51b5d3;\">GATE_144</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", - " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #aad27b;\">_119073AASfo</b>, <b style=\"color: #689cd4;\">_119073AAYDl</b>], tags={<b style=\"color: #df977f;\">GATE_136</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #3e7ed4;\">GATE_143</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", - " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #359ae3;\">_119073AAYCr</b>, <b style=\"color: #71dc50;\">_119073AAYCs</b>], tags={<b style=\"color: #de5270;\">GATE_109</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #7fbdd3;\">GATE_115</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", - " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d7648f;\">_119073AAYCp</b>, <b style=\"color: #db35b9;\">_119073AAYCq</b>], tags={<b style=\"color: #9e79df;\">GATE_107</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d8e156;\">GATE_114</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", - " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d06d55;\">_119073AASer</b>, <b style=\"color: #47d856;\">_119073AAYCo</b>], tags={<b style=\"color: #a2d946;\">GATE_105</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #a7cd2b;\">GATE_113</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", - " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #42a9cf;\">_119073AAYBw</b>, <b style=\"color: #a5e068;\">_119073AAYBx</b>], tags={<b style=\"color: #b847d9;\">GATE_80</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #8c64d6;\">GATE_86</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", - " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #47d434;\">_119073AAYBu</b>, <b style=\"color: #da6cdd;\">_119073AAYBv</b>], tags={<b style=\"color: #aa6bda;\">GATE_78</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #cb7fe3;\">GATE_85</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", - " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e098b3;\">_119073AAYBs</b>, <b style=\"color: #bed979;\">_119073AAYBt</b>], tags={<b style=\"color: #d65c78;\">GATE_76</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #cebd78;\">GATE_84</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", - " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6968de;\">_119073AASdu</b>, <b style=\"color: #ce5735;\">_119073AAYBr</b>], tags={<b style=\"color: #d36c8f;\">GATE_74</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #53d4b1;\">GATE_83</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", - " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #46cc5e;\">_119073AAYEh</b>, <b style=\"color: #e183d0;\">_119073AASgm</b>], tags={<b style=\"color: #d767e4;\">GATE_167</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d4852c;\">GATE_173</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j, 0.8156179+0.57859091j],\n", - " [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #98dfb3;\">_119073AASfq</b>, <b style=\"color: #8acda4;\">_119073AASfr</b>], tags={<b style=\"color: #cd8979;\">GATE_138</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #51b5d3;\">GATE_144</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j, 0.8156179+0.57859091j],\n", - " [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d556c7;\">_119073AASev</b>, <b style=\"color: #cb63e1;\">_119073AASew</b>], tags={<b style=\"color: #de5270;\">GATE_109</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #7fbdd3;\">GATE_115</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j, 0.8156179+0.57859091j],\n", - " [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #de6eda;\">_119073AASet</b>, <b style=\"color: #4fcfd5;\">_119073AASeu</b>], tags={<b style=\"color: #9e79df;\">GATE_107</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d8e156;\">GATE_114</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j, 0.8156179+0.57859091j],\n", - " [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e3a68d;\">_119073AASeA</b>, <b style=\"color: #5487ce;\">_119073AASeB</b>], tags={<b style=\"color: #b847d9;\">GATE_80</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #8c64d6;\">GATE_86</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j, 0.8156179+0.57859091j],\n", - " [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d48fac;\">_119073AASdy</b>, <b style=\"color: #d15fc5;\">_119073AASdz</b>], tags={<b style=\"color: #aa6bda;\">GATE_78</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #cb7fe3;\">GATE_85</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j, 0.8156179+0.57859091j],\n", - " [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cd8b5f;\">_119073AASdw</b>, <b style=\"color: #82d9bd;\">_119073AASdx</b>], tags={<b style=\"color: #d65c78;\">GATE_76</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #cebd78;\">GATE_84</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j, 0.8156179+0.57859091j],\n", - " [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e44ebe;\">_119073AAYEi</b>, <b style=\"color: #df5d6e;\">_119073AAYDn</b>], tags={<b style=\"color: #4e92d6;\">GATE_159</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d648d4;\">GATE_153</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", - " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e44ebe;\">_119073AAYEi</b>, <b style=\"color: #8161d1;\">_119073AAYEj</b>, <b style=\"color: #dae164;\">_119073AAYDo</b>], tags={<b style=\"color: #c292d3;\">GATE_168</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #4555d9;\">GATE_169</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #8ad771;\">GATE_154</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #4e92d6;\">GATE_159</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01-6.47317875e-01j,\n", + "<samp style='font-size: 12px;'><details><summary><b style=\"color: #a7d574;\">TensorNetworkGen</b>(tensors=87, indices=67)</summary><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a4cd5f;\">_438f3aAAFVl</b>, <b style=\"color: #32e378;\">_438f3aAAFVm</b>], tags={<b style=\"color: #cd8979;\">GATE_138</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #51b5d3;\">GATE_144</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", + " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d19639;\">_438f3aAACBR</b>, <b style=\"color: #d782a4;\">_438f3aAAFVk</b>], tags={<b style=\"color: #df977f;\">GATE_136</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #3e7ed4;\">GATE_143</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", + " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #97e291;\">_438f3aAAFUq</b>, <b style=\"color: #d87a86;\">_438f3aAAFUr</b>], tags={<b style=\"color: #de5270;\">GATE_109</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #7fbdd3;\">GATE_115</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", + " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d837a7;\">_438f3aAAFUo</b>, <b style=\"color: #3ae442;\">_438f3aAAFUp</b>], tags={<b style=\"color: #9e79df;\">GATE_107</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d8e156;\">GATE_114</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", + " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #54ce70;\">_438f3aAACAU</b>, <b style=\"color: #8acd89;\">_438f3aAAFUn</b>], tags={<b style=\"color: #a2d946;\">GATE_105</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #a7cd2b;\">GATE_113</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", + " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8c3ecc;\">_438f3aAAFTv</b>, <b style=\"color: #cbe489;\">_438f3aAAFTw</b>], tags={<b style=\"color: #b847d9;\">GATE_80</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #8c64d6;\">GATE_86</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", + " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3972d8;\">_438f3aAAFTt</b>, <b style=\"color: #40d2c3;\">_438f3aAAFTu</b>], tags={<b style=\"color: #aa6bda;\">GATE_78</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #cb7fe3;\">GATE_85</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", + " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cc4bbc;\">_438f3aAAFTr</b>, <b style=\"color: #89d956;\">_438f3aAAFTs</b>], tags={<b style=\"color: #d65c78;\">GATE_76</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #cebd78;\">GATE_84</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", + " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #36dc88;\">_438f3aAABzX</b>, <b style=\"color: #cfc45f;\">_438f3aAAFTq</b>], tags={<b style=\"color: #d36c8f;\">GATE_74</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #53d4b1;\">GATE_83</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179-0.57859091j, 0.8156179-0.57859091j],\n", + " [ 0.8156179+0.57859091j, -0.8156179-0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7eb3e3;\">_438f3aAAFWg</b>, <b style=\"color: #dc334a;\">_438f3aAACCP</b>], tags={<b style=\"color: #d767e4;\">GATE_167</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d4852c;\">GATE_173</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j, 0.8156179+0.57859091j],\n", + " [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3291de;\">_438f3aAACBT</b>, <b style=\"color: #d750e2;\">_438f3aAACBU</b>], tags={<b style=\"color: #cd8979;\">GATE_138</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #51b5d3;\">GATE_144</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j, 0.8156179+0.57859091j],\n", + " [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dd41a4;\">_438f3aAACAY</b>, <b style=\"color: #adcd44;\">_438f3aAACAZ</b>], tags={<b style=\"color: #de5270;\">GATE_109</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #7fbdd3;\">GATE_115</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j, 0.8156179+0.57859091j],\n", + " [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #33d6e5;\">_438f3aAACAW</b>, <b style=\"color: #9adda2;\">_438f3aAACAX</b>], tags={<b style=\"color: #9e79df;\">GATE_107</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d8e156;\">GATE_114</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j, 0.8156179+0.57859091j],\n", + " [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6ad2a7;\">_438f3aAABzd</b>, <b style=\"color: #9753db;\">_438f3aAABze</b>], tags={<b style=\"color: #b847d9;\">GATE_80</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #8c64d6;\">GATE_86</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j, 0.8156179+0.57859091j],\n", + " [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e470d5;\">_438f3aAABzb</b>, <b style=\"color: #9882e3;\">_438f3aAABzc</b>], tags={<b style=\"color: #aa6bda;\">GATE_78</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #cb7fe3;\">GATE_85</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j, 0.8156179+0.57859091j],\n", + " [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d7804e;\">_438f3aAABzZ</b>, <b style=\"color: #92d4b5;\">_438f3aAABza</b>], tags={<b style=\"color: #d65c78;\">GATE_76</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #cebd78;\">GATE_84</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.8156179+0.57859091j, 0.8156179+0.57859091j],\n", + " [ 0.8156179-0.57859091j, -0.8156179+0.57859091j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #669fd7;\">_438f3aAAFWh</b>, <b style=\"color: #32e378;\">_438f3aAAFVm</b>], tags={<b style=\"color: #4e92d6;\">GATE_159</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d648d4;\">GATE_153</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", + " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #669fd7;\">_438f3aAAFWh</b>, <b style=\"color: #e09b4d;\">_438f3aAAFWi</b>, <b style=\"color: #e07878;\">_438f3aAAFVn</b>], tags={<b style=\"color: #c292d3;\">GATE_168</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #4555d9;\">GATE_169</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #8ad771;\">GATE_154</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #4e92d6;\">GATE_159</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01-6.47317875e-01j,\n", " -4.59200617e-01-1.60782850e-01j],\n", " [-2.51780799e-18-4.86535026e-01j,\n", " 6.85850166e-01+2.33613923e-17j]],\n", @@ -54336,12 +1865,12 @@ " [[-2.51780799e-18+4.86535026e-01j,\n", " -6.85850166e-01+2.33613923e-17j],\n", " [-2.26649549e-01-6.47317875e-01j,\n", - " -4.59200617e-01+1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #71d591;\">_119073AASgk</b>, <b style=\"color: #5ed7dd;\">_119073AAYDm</b>, <b style=\"color: #46cc5e;\">_119073AAYEh</b>], tags={<b style=\"color: #90d0cb;\">GATE_166</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #977dd6;\">GATE_152</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #6494ce;\">GATE_158</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n", + " -4.59200617e-01+1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c580d7;\">_438f3aAACCN</b>, <b style=\"color: #a4cd5f;\">_438f3aAAFVl</b>, <b style=\"color: #7eb3e3;\">_438f3aAAFWg</b>], tags={<b style=\"color: #90d0cb;\">GATE_166</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #977dd6;\">GATE_152</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #6494ce;\">GATE_158</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n", " [-0.28150475-0.39682667j, 0.55939167-0.39682667j]],\n", "\n", " [[-0.28150475+0.39682667j, -0.55939167-0.39682667j],\n", - " [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #df5d6e;\">_119073AAYDn</b>, <b style=\"color: #71dc50;\">_119073AAYCs</b>], tags={<b style=\"color: #c061ce;\">GATE_130</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #88d9a4;\">GATE_124</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", - " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #df5d6e;\">_119073AAYDn</b>, <b style=\"color: #dae164;\">_119073AAYDo</b>, <b style=\"color: #dd51c5;\">_119073AAYCt</b>], tags={<b style=\"color: #e0bd2f;\">GATE_139</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #dc64d3;\">GATE_140</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #57cd77;\">GATE_125</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #c061ce;\">GATE_130</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01-6.47317875e-01j,\n", + " [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #32e378;\">_438f3aAAFVm</b>, <b style=\"color: #d87a86;\">_438f3aAAFUr</b>], tags={<b style=\"color: #c061ce;\">GATE_130</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #88d9a4;\">GATE_124</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", + " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #32e378;\">_438f3aAAFVm</b>, <b style=\"color: #e07878;\">_438f3aAAFVn</b>, <b style=\"color: #757ae3;\">_438f3aAAFUs</b>], tags={<b style=\"color: #e0bd2f;\">GATE_139</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #dc64d3;\">GATE_140</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #57cd77;\">GATE_125</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #c061ce;\">GATE_130</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01-6.47317875e-01j,\n", " -4.59200617e-01-1.60782850e-01j],\n", " [-2.51780799e-18-4.86535026e-01j,\n", " 6.85850166e-01+2.33613923e-17j]],\n", @@ -54349,13 +1878,13 @@ " [[-2.51780799e-18+4.86535026e-01j,\n", " -6.85850166e-01+2.33613923e-17j],\n", " [-2.26649549e-01-6.47317875e-01j,\n", - " -4.59200617e-01+1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #689cd4;\">_119073AAYDl</b>, <b style=\"color: #db35b9;\">_119073AAYCq</b>], tags={<b style=\"color: #c8dd4f;\">GATE_129</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #74e47c;\">GATE_122</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", - " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #689cd4;\">_119073AAYDl</b>, <b style=\"color: #359ae3;\">_119073AAYCr</b>, <b style=\"color: #5ed7dd;\">_119073AAYDm</b>], tags={<b style=\"color: #a583d8;\">GATE_137</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #c395e3;\">GATE_123</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #c8dd4f;\">GATE_129</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n", + " -4.59200617e-01+1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d782a4;\">_438f3aAAFVk</b>, <b style=\"color: #3ae442;\">_438f3aAAFUp</b>], tags={<b style=\"color: #c8dd4f;\">GATE_129</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #74e47c;\">GATE_122</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", + " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d782a4;\">_438f3aAAFVk</b>, <b style=\"color: #97e291;\">_438f3aAAFUq</b>, <b style=\"color: #a4cd5f;\">_438f3aAAFVl</b>], tags={<b style=\"color: #a583d8;\">GATE_137</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #c395e3;\">GATE_123</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #c8dd4f;\">GATE_129</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n", " [-0.28150475-0.39682667j, 0.55939167-0.39682667j]],\n", "\n", " [[-0.28150475+0.39682667j, -0.55939167-0.39682667j],\n", - " [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #71dc50;\">_119073AAYCs</b>, <b style=\"color: #a5e068;\">_119073AAYBx</b>], tags={<b style=\"color: #a236d5;\">GATE_101</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #b7d375;\">GATE_95</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", - " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #71dc50;\">_119073AAYCs</b>, <b style=\"color: #dd51c5;\">_119073AAYCt</b>, <b style=\"color: #5337dd;\">_119073AAYBy</b>], tags={<b style=\"color: #b96edd;\">GATE_110</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d696af;\">GATE_111</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #4145cc;\">GATE_96</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a236d5;\">GATE_101</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01-6.47317875e-01j,\n", + " [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d87a86;\">_438f3aAAFUr</b>, <b style=\"color: #cbe489;\">_438f3aAAFTw</b>], tags={<b style=\"color: #a236d5;\">GATE_101</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #b7d375;\">GATE_95</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", + " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d87a86;\">_438f3aAAFUr</b>, <b style=\"color: #757ae3;\">_438f3aAAFUs</b>, <b style=\"color: #445ed4;\">_438f3aAAFTx</b>], tags={<b style=\"color: #b96edd;\">GATE_110</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d696af;\">GATE_111</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #4145cc;\">GATE_96</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a236d5;\">GATE_101</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01-6.47317875e-01j,\n", " -4.59200617e-01-1.60782850e-01j],\n", " [-2.51780799e-18-4.86535026e-01j,\n", " 6.85850166e-01+2.33613923e-17j]],\n", @@ -54363,18 +1892,18 @@ " [[-2.51780799e-18+4.86535026e-01j,\n", " -6.85850166e-01+2.33613923e-17j],\n", " [-2.26649549e-01-6.47317875e-01j,\n", - " -4.59200617e-01+1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #db35b9;\">_119073AAYCq</b>, <b style=\"color: #da6cdd;\">_119073AAYBv</b>], tags={<b style=\"color: #9895d6;\">GATE_100</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #8dd89d;\">GATE_93</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", - " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #db35b9;\">_119073AAYCq</b>, <b style=\"color: #42a9cf;\">_119073AAYBw</b>, <b style=\"color: #359ae3;\">_119073AAYCr</b>], tags={<b style=\"color: #e46e6c;\">GATE_108</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #ac52e1;\">GATE_94</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #9895d6;\">GATE_100</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n", + " -4.59200617e-01+1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3ae442;\">_438f3aAAFUp</b>, <b style=\"color: #40d2c3;\">_438f3aAAFTu</b>], tags={<b style=\"color: #9895d6;\">GATE_100</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #8dd89d;\">GATE_93</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", + " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3ae442;\">_438f3aAAFUp</b>, <b style=\"color: #8c3ecc;\">_438f3aAAFTv</b>, <b style=\"color: #97e291;\">_438f3aAAFUq</b>], tags={<b style=\"color: #e46e6c;\">GATE_108</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #ac52e1;\">GATE_94</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #9895d6;\">GATE_100</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n", " [-0.28150475-0.39682667j, 0.55939167-0.39682667j]],\n", "\n", " [[-0.28150475+0.39682667j, -0.55939167-0.39682667j],\n", - " [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #47d856;\">_119073AAYCo</b>, <b style=\"color: #bed979;\">_119073AAYBt</b>], tags={<b style=\"color: #7ada9b;\">GATE_99</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #de6c73;\">GATE_91</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", - " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #47d856;\">_119073AAYCo</b>, <b style=\"color: #47d434;\">_119073AAYBu</b>, <b style=\"color: #d7648f;\">_119073AAYCp</b>], tags={<b style=\"color: #66dbca;\">GATE_106</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #c4e57a;\">GATE_92</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #7ada9b;\">GATE_99</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n", + " [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8acd89;\">_438f3aAAFUn</b>, <b style=\"color: #89d956;\">_438f3aAAFTs</b>], tags={<b style=\"color: #7ada9b;\">GATE_99</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #de6c73;\">GATE_91</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", + " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8acd89;\">_438f3aAAFUn</b>, <b style=\"color: #3972d8;\">_438f3aAAFTt</b>, <b style=\"color: #d837a7;\">_438f3aAAFUo</b>], tags={<b style=\"color: #66dbca;\">GATE_106</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #c4e57a;\">GATE_92</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #7ada9b;\">GATE_99</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n", " [-0.28150475-0.39682667j, 0.55939167-0.39682667j]],\n", "\n", " [[-0.28150475+0.39682667j, -0.55939167-0.39682667j],\n", - " [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a5e068;\">_119073AAYBx</b>, <b style=\"color: #a95eda;\">_119073AAYBC</b>], tags={<b style=\"color: #b9db52;\">GATE_72</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #da8cd0;\">GATE_66</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", - " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a5e068;\">_119073AAYBx</b>, <b style=\"color: #5337dd;\">_119073AAYBy</b>, <b style=\"color: #e030d2;\">_119073AAYBD</b>], tags={<b style=\"color: #8c6edd;\">GATE_81</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #bbda61;\">GATE_82</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #4ce364;\">GATE_67</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b9db52;\">GATE_72</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01-6.47317875e-01j,\n", + " [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cbe489;\">_438f3aAAFTw</b>, <b style=\"color: #a05ed5;\">_438f3aAAFTB</b>], tags={<b style=\"color: #b9db52;\">GATE_72</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #da8cd0;\">GATE_66</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", + " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cbe489;\">_438f3aAAFTw</b>, <b style=\"color: #445ed4;\">_438f3aAAFTx</b>, <b style=\"color: #d27972;\">_438f3aAAFTC</b>], tags={<b style=\"color: #8c6edd;\">GATE_81</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #bbda61;\">GATE_82</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #4ce364;\">GATE_67</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b9db52;\">GATE_72</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01-6.47317875e-01j,\n", " -4.59200617e-01-1.60782850e-01j],\n", " [-2.51780799e-18-4.86535026e-01j,\n", " 6.85850166e-01+2.33613923e-17j]],\n", @@ -54382,27 +1911,27 @@ " [[-2.51780799e-18+4.86535026e-01j,\n", " -6.85850166e-01+2.33613923e-17j],\n", " [-2.26649549e-01-6.47317875e-01j,\n", - " -4.59200617e-01+1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #da6cdd;\">_119073AAYBv</b>, <b style=\"color: #8fbdcf;\">_119073AAYBA</b>], tags={<b style=\"color: #d12f74;\">GATE_71</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #54cedf;\">GATE_64</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", - " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #da6cdd;\">_119073AAYBv</b>, <b style=\"color: #44db98;\">_119073AAYBB</b>, <b style=\"color: #42a9cf;\">_119073AAYBw</b>], tags={<b style=\"color: #cfb283;\">GATE_79</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #59d552;\">GATE_65</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d12f74;\">GATE_71</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n", + " -4.59200617e-01+1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #40d2c3;\">_438f3aAAFTu</b>, <b style=\"color: #d54e9c;\">_438f3aAAFSz</b>], tags={<b style=\"color: #d12f74;\">GATE_71</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #54cedf;\">GATE_64</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", + " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #40d2c3;\">_438f3aAAFTu</b>, <b style=\"color: #e131a4;\">_438f3aAAFTA</b>, <b style=\"color: #8c3ecc;\">_438f3aAAFTv</b>], tags={<b style=\"color: #cfb283;\">GATE_79</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #59d552;\">GATE_65</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d12f74;\">GATE_71</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n", " [-0.28150475-0.39682667j, 0.55939167-0.39682667j]],\n", "\n", " [[-0.28150475+0.39682667j, -0.55939167-0.39682667j],\n", - " [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bed979;\">_119073AAYBt</b>, <b style=\"color: #b4da4e;\">_119073AAYAy</b>], tags={<b style=\"color: #3a7fd5;\">GATE_70</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #8cd492;\">GATE_62</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", - " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bed979;\">_119073AAYBt</b>, <b style=\"color: #cede89;\">_119073AAYAz</b>, <b style=\"color: #47d434;\">_119073AAYBu</b>], tags={<b style=\"color: #d88c7f;\">GATE_77</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d14956;\">GATE_63</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #3a7fd5;\">GATE_70</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n", + " [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #89d956;\">_438f3aAAFTs</b>, <b style=\"color: #94d139;\">_438f3aAAFSx</b>], tags={<b style=\"color: #3a7fd5;\">GATE_70</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #8cd492;\">GATE_62</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", + " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #89d956;\">_438f3aAAFTs</b>, <b style=\"color: #7373d1;\">_438f3aAAFSy</b>, <b style=\"color: #3972d8;\">_438f3aAAFTt</b>], tags={<b style=\"color: #d88c7f;\">GATE_77</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d14956;\">GATE_63</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #3a7fd5;\">GATE_70</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n", " [-0.28150475-0.39682667j, 0.55939167-0.39682667j]],\n", "\n", " [[-0.28150475+0.39682667j, -0.55939167-0.39682667j],\n", - " [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #ce5735;\">_119073AAYBr</b>, <b style=\"color: #49d495;\">_119073AAYAw</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #2fd2cf;\">GATE_60</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", - " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #ce5735;\">_119073AAYBr</b>, <b style=\"color: #ddbb8d;\">_119073AAYAx</b>, <b style=\"color: #e098b3;\">_119073AAYBs</b>], tags={<b style=\"color: #de94a1;\">GATE_75</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #8cd06d;\">GATE_61</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n", + " [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cfc45f;\">_438f3aAAFTq</b>, <b style=\"color: #60d66b;\">_438f3aAAFSv</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #2fd2cf;\">GATE_60</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.j , 0. -0.68806443j],\n", + " [ 0. +0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cfc45f;\">_438f3aAAFTq</b>, <b style=\"color: #8db4d1;\">_438f3aAAFSw</b>, <b style=\"color: #cc4bbc;\">_438f3aAAFTr</b>], tags={<b style=\"color: #de94a1;\">GATE_75</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #8cd06d;\">GATE_61</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n", " [-0.28150475-0.39682667j, 0.55939167-0.39682667j]],\n", "\n", " [[-0.28150475+0.39682667j, -0.55939167-0.39682667j],\n", - " [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a95eda;\">_119073AAYBC</b>, <b style=\"color: #44db98;\">_119073AAYBB</b>], tags={<b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #e2df85;\">GATE_51</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #e2ba6c;\">GATE_57</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.68806443j, 0.96993861+0.68806443j],\n", - " [-0.96993861+0.68806443j, 0.96993861+0.68806443j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8fbdcf;\">_119073AAYBA</b>, <b style=\"color: #8743d8;\">_119073AAYAG</b>, <b style=\"color: #44db98;\">_119073AAYBB</b>], tags={<b style=\"color: #4be341;\">GATE_50</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #d878b9;\">GATE_36</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n", + " [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a05ed5;\">_438f3aAAFTB</b>, <b style=\"color: #e131a4;\">_438f3aAAFTA</b>], tags={<b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #e2df85;\">GATE_51</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #e2ba6c;\">GATE_57</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.68806443j, 0.96993861+0.68806443j],\n", + " [-0.96993861+0.68806443j, 0.96993861+0.68806443j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d54e9c;\">_438f3aAAFSz</b>, <b style=\"color: #ce8bc2;\">_438f3aAAFSF</b>, <b style=\"color: #e131a4;\">_438f3aAAFTA</b>], tags={<b style=\"color: #4be341;\">GATE_50</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #d878b9;\">GATE_36</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167-0.39682667j, -0.28150475-0.39682667j],\n", " [-0.28150475-0.39682667j, 0.55939167-0.39682667j]],\n", "\n", " [[-0.28150475+0.39682667j, -0.55939167-0.39682667j],\n", - " [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7081d2;\">_119073AAShh</b>, <b style=\"color: #d2908b;\">_119073AAYFe</b>, <b style=\"color: #d844ac;\">_119073AASgn</b>], tags={<b style=\"color: #6ddb7d;\">GATE_197</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #39d6c3;\">GATE_198</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #dfa799;\">GATE_183</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e3b285;\">GATE_188</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n", + " [-0.55939167-0.39682667j, -0.28150475+0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bdde80;\">_438f3aAACDK</b>, <b style=\"color: #3da1d6;\">_438f3aAAFXd</b>, <b style=\"color: #b354db;\">_438f3aAACCQ</b>], tags={<b style=\"color: #6ddb7d;\">GATE_197</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #39d6c3;\">GATE_198</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #dfa799;\">GATE_183</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e3b285;\">GATE_188</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n", " -4.59200617e-01+1.60782850e-01j],\n", " [-2.51780799e-18+4.86535026e-01j,\n", " 6.85850166e-01-2.33613923e-17j]],\n", @@ -54410,8 +1939,8 @@ " [[-2.51780799e-18-4.86535026e-01j,\n", " -6.85850166e-01-2.33613923e-17j],\n", " [-2.26649549e-01+6.47317875e-01j,\n", - " -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e183d0;\">_119073AASgm</b>, <b style=\"color: #8acda4;\">_119073AASfr</b>], tags={<b style=\"color: #4e92d6;\">GATE_159</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d648d4;\">GATE_153</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", - " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e183d0;\">_119073AASgm</b>, <b style=\"color: #d844ac;\">_119073AASgn</b>, <b style=\"color: #b9db71;\">_119073AASfs</b>], tags={<b style=\"color: #c292d3;\">GATE_168</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #4555d9;\">GATE_169</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #8ad771;\">GATE_154</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #4e92d6;\">GATE_159</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n", + " -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dc334a;\">_438f3aAACCP</b>, <b style=\"color: #d750e2;\">_438f3aAACBU</b>], tags={<b style=\"color: #4e92d6;\">GATE_159</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d648d4;\">GATE_153</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", + " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dc334a;\">_438f3aAACCP</b>, <b style=\"color: #b354db;\">_438f3aAACCQ</b>, <b style=\"color: #398dd6;\">_438f3aAACBV</b>], tags={<b style=\"color: #c292d3;\">GATE_168</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #4555d9;\">GATE_169</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #8ad771;\">GATE_154</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #4e92d6;\">GATE_159</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n", " -4.59200617e-01+1.60782850e-01j],\n", " [-2.51780799e-18+4.86535026e-01j,\n", " 6.85850166e-01-2.33613923e-17j]],\n", @@ -54419,12 +1948,12 @@ " [[-2.51780799e-18-4.86535026e-01j,\n", " -6.85850166e-01-2.33613923e-17j],\n", " [-2.26649549e-01+6.47317875e-01j,\n", - " -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #71d591;\">_119073AASgk</b>, <b style=\"color: #98dfb3;\">_119073AASfq</b>, <b style=\"color: #46cc5e;\">_119073AAYEh</b>], tags={<b style=\"color: #90d0cb;\">GATE_166</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #977dd6;\">GATE_152</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #6494ce;\">GATE_158</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", + " -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c580d7;\">_438f3aAACCN</b>, <b style=\"color: #3291de;\">_438f3aAACBT</b>, <b style=\"color: #7eb3e3;\">_438f3aAAFWg</b>], tags={<b style=\"color: #90d0cb;\">GATE_166</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #977dd6;\">GATE_152</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #6494ce;\">GATE_158</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", " [-0.28150475+0.39682667j, 0.55939167+0.39682667j]],\n", "\n", " [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n", - " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8acda4;\">_119073AASfr</b>, <b style=\"color: #cb63e1;\">_119073AASew</b>], tags={<b style=\"color: #c061ce;\">GATE_130</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #88d9a4;\">GATE_124</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", - " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8acda4;\">_119073AASfr</b>, <b style=\"color: #b9db71;\">_119073AASfs</b>, <b style=\"color: #84df73;\">_119073AASex</b>], tags={<b style=\"color: #e0bd2f;\">GATE_139</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #dc64d3;\">GATE_140</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #57cd77;\">GATE_125</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #c061ce;\">GATE_130</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n", + " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d750e2;\">_438f3aAACBU</b>, <b style=\"color: #adcd44;\">_438f3aAACAZ</b>], tags={<b style=\"color: #c061ce;\">GATE_130</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #88d9a4;\">GATE_124</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", + " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d750e2;\">_438f3aAACBU</b>, <b style=\"color: #398dd6;\">_438f3aAACBV</b>, <b style=\"color: #9245e4;\">_438f3aAACAa</b>], tags={<b style=\"color: #e0bd2f;\">GATE_139</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #dc64d3;\">GATE_140</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #57cd77;\">GATE_125</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #c061ce;\">GATE_130</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n", " -4.59200617e-01+1.60782850e-01j],\n", " [-2.51780799e-18+4.86535026e-01j,\n", " 6.85850166e-01-2.33613923e-17j]],\n", @@ -54432,18 +1961,18 @@ " [[-2.51780799e-18-4.86535026e-01j,\n", " -6.85850166e-01-2.33613923e-17j],\n", " [-2.26649549e-01+6.47317875e-01j,\n", - " -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #ade238;\">_119073AASfp</b>, <b style=\"color: #4fcfd5;\">_119073AASeu</b>], tags={<b style=\"color: #c8dd4f;\">GATE_129</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #74e47c;\">GATE_122</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", - " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #ade238;\">_119073AASfp</b>, <b style=\"color: #d556c7;\">_119073AASev</b>, <b style=\"color: #98dfb3;\">_119073AASfq</b>], tags={<b style=\"color: #a583d8;\">GATE_137</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #c395e3;\">GATE_123</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #c8dd4f;\">GATE_129</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", + " -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #ccd091;\">_438f3aAACBS</b>, <b style=\"color: #9adda2;\">_438f3aAACAX</b>], tags={<b style=\"color: #c8dd4f;\">GATE_129</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #74e47c;\">GATE_122</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", + " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #ccd091;\">_438f3aAACBS</b>, <b style=\"color: #dd41a4;\">_438f3aAACAY</b>, <b style=\"color: #3291de;\">_438f3aAACBT</b>], tags={<b style=\"color: #a583d8;\">GATE_137</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #c395e3;\">GATE_123</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #c8dd4f;\">GATE_129</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", " [-0.28150475+0.39682667j, 0.55939167+0.39682667j]],\n", "\n", " [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n", - " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3761d2;\">_119073AAYDj</b>, <b style=\"color: #cec039;\">_119073AASes</b>], tags={<b style=\"color: #a441de;\">GATE_128</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #70e3cd;\">GATE_120</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", - " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3761d2;\">_119073AAYDj</b>, <b style=\"color: #de6eda;\">_119073AASet</b>, <b style=\"color: #aad27b;\">_119073AASfo</b>], tags={<b style=\"color: #d281bc;\">GATE_135</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #7bd26d;\">GATE_121</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #a441de;\">GATE_128</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", + " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a0d357;\">_438f3aAAFVi</b>, <b style=\"color: #dac463;\">_438f3aAACAV</b>], tags={<b style=\"color: #a441de;\">GATE_128</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #70e3cd;\">GATE_120</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", + " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a0d357;\">_438f3aAAFVi</b>, <b style=\"color: #33d6e5;\">_438f3aAACAW</b>, <b style=\"color: #d19639;\">_438f3aAACBR</b>], tags={<b style=\"color: #d281bc;\">GATE_135</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #7bd26d;\">GATE_121</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #a441de;\">GATE_128</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", " [-0.28150475+0.39682667j, 0.55939167+0.39682667j]],\n", "\n", " [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n", - " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cb63e1;\">_119073AASew</b>, <b style=\"color: #5487ce;\">_119073AASeB</b>], tags={<b style=\"color: #a236d5;\">GATE_101</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #b7d375;\">GATE_95</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", - " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cb63e1;\">_119073AASew</b>, <b style=\"color: #84df73;\">_119073AASex</b>, <b style=\"color: #4766dc;\">_119073AASeC</b>], tags={<b style=\"color: #b96edd;\">GATE_110</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d696af;\">GATE_111</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #4145cc;\">GATE_96</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a236d5;\">GATE_101</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n", + " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #adcd44;\">_438f3aAACAZ</b>, <b style=\"color: #9753db;\">_438f3aAABze</b>], tags={<b style=\"color: #a236d5;\">GATE_101</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #b7d375;\">GATE_95</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", + " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #adcd44;\">_438f3aAACAZ</b>, <b style=\"color: #9245e4;\">_438f3aAACAa</b>, <b style=\"color: #d9b58c;\">_438f3aAABzf</b>], tags={<b style=\"color: #b96edd;\">GATE_110</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #d696af;\">GATE_111</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #4145cc;\">GATE_96</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a236d5;\">GATE_101</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n", " -4.59200617e-01+1.60782850e-01j],\n", " [-2.51780799e-18+4.86535026e-01j,\n", " 6.85850166e-01-2.33613923e-17j]],\n", @@ -54451,23 +1980,23 @@ " [[-2.51780799e-18-4.86535026e-01j,\n", " -6.85850166e-01-2.33613923e-17j],\n", " [-2.26649549e-01+6.47317875e-01j,\n", - " -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #4fcfd5;\">_119073AASeu</b>, <b style=\"color: #d15fc5;\">_119073AASdz</b>], tags={<b style=\"color: #9895d6;\">GATE_100</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #8dd89d;\">GATE_93</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", - " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #4fcfd5;\">_119073AASeu</b>, <b style=\"color: #e3a68d;\">_119073AASeA</b>, <b style=\"color: #d556c7;\">_119073AASev</b>], tags={<b style=\"color: #e46e6c;\">GATE_108</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #ac52e1;\">GATE_94</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #9895d6;\">GATE_100</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", + " -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9adda2;\">_438f3aAACAX</b>, <b style=\"color: #9882e3;\">_438f3aAABzc</b>], tags={<b style=\"color: #9895d6;\">GATE_100</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #8dd89d;\">GATE_93</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", + " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9adda2;\">_438f3aAACAX</b>, <b style=\"color: #6ad2a7;\">_438f3aAABzd</b>, <b style=\"color: #dd41a4;\">_438f3aAACAY</b>], tags={<b style=\"color: #e46e6c;\">GATE_108</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #ac52e1;\">GATE_94</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #9895d6;\">GATE_100</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", " [-0.28150475+0.39682667j, 0.55939167+0.39682667j]],\n", "\n", " [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n", - " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cec039;\">_119073AASes</b>, <b style=\"color: #82d9bd;\">_119073AASdx</b>], tags={<b style=\"color: #7ada9b;\">GATE_99</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #de6c73;\">GATE_91</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", - " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cec039;\">_119073AASes</b>, <b style=\"color: #d48fac;\">_119073AASdy</b>, <b style=\"color: #de6eda;\">_119073AASet</b>], tags={<b style=\"color: #66dbca;\">GATE_106</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #c4e57a;\">GATE_92</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #7ada9b;\">GATE_99</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", + " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dac463;\">_438f3aAACAV</b>, <b style=\"color: #92d4b5;\">_438f3aAABza</b>], tags={<b style=\"color: #7ada9b;\">GATE_99</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #de6c73;\">GATE_91</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", + " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dac463;\">_438f3aAACAV</b>, <b style=\"color: #e470d5;\">_438f3aAABzb</b>, <b style=\"color: #33d6e5;\">_438f3aAACAW</b>], tags={<b style=\"color: #66dbca;\">GATE_106</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #c4e57a;\">GATE_92</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #7ada9b;\">GATE_99</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", " [-0.28150475+0.39682667j, 0.55939167+0.39682667j]],\n", "\n", " [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n", - " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e18379;\">_119073AAYCm</b>, <b style=\"color: #2bce3a;\">_119073AASdv</b>], tags={<b style=\"color: #e37ed3;\">GATE_98</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #75d0ca;\">GATE_89</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", - " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e18379;\">_119073AAYCm</b>, <b style=\"color: #cd8b5f;\">_119073AASdw</b>, <b style=\"color: #d06d55;\">_119073AASer</b>], tags={<b style=\"color: #dea492;\">GATE_104</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #7ec4d5;\">GATE_90</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #e37ed3;\">GATE_98</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", + " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a259d8;\">_438f3aAAFUl</b>, <b style=\"color: #d1bc7c;\">_438f3aAABzY</b>], tags={<b style=\"color: #e37ed3;\">GATE_98</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #75d0ca;\">GATE_89</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", + " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a259d8;\">_438f3aAAFUl</b>, <b style=\"color: #d7804e;\">_438f3aAABzZ</b>, <b style=\"color: #54ce70;\">_438f3aAACAU</b>], tags={<b style=\"color: #dea492;\">GATE_104</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #7ec4d5;\">GATE_90</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #e37ed3;\">GATE_98</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", " [-0.28150475+0.39682667j, 0.55939167+0.39682667j]],\n", "\n", " [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n", - " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5487ce;\">_119073AASeB</b>, <b style=\"color: #bcd464;\">_119073AASdG</b>], tags={<b style=\"color: #b9db52;\">GATE_72</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #da8cd0;\">GATE_66</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", - " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #5487ce;\">_119073AASeB</b>, <b style=\"color: #4766dc;\">_119073AASeC</b>, <b style=\"color: #3752ce;\">_119073AASdH</b>], tags={<b style=\"color: #8c6edd;\">GATE_81</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #bbda61;\">GATE_82</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #4ce364;\">GATE_67</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b9db52;\">GATE_72</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n", + " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9753db;\">_438f3aAABze</b>, <b style=\"color: #d349dd;\">_438f3aAAByj</b>], tags={<b style=\"color: #b9db52;\">GATE_72</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #da8cd0;\">GATE_66</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", + " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9753db;\">_438f3aAABze</b>, <b style=\"color: #d9b58c;\">_438f3aAABzf</b>, <b style=\"color: #c360cd;\">_438f3aAAByk</b>], tags={<b style=\"color: #8c6edd;\">GATE_81</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #bbda61;\">GATE_82</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #4ce364;\">GATE_67</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b9db52;\">GATE_72</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 2.26649549e-01+6.47317875e-01j,\n", " -4.59200617e-01+1.60782850e-01j],\n", " [-2.51780799e-18+4.86535026e-01j,\n", " 6.85850166e-01-2.33613923e-17j]],\n", @@ -54475,87 +2004,87 @@ " [[-2.51780799e-18-4.86535026e-01j,\n", " -6.85850166e-01-2.33613923e-17j],\n", " [-2.26649549e-01+6.47317875e-01j,\n", - " -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d15fc5;\">_119073AASdz</b>, <b style=\"color: #35da5f;\">_119073AASdE</b>], tags={<b style=\"color: #d12f74;\">GATE_71</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #54cedf;\">GATE_64</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", - " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d15fc5;\">_119073AASdz</b>, <b style=\"color: #64b9d3;\">_119073AASdF</b>, <b style=\"color: #e3a68d;\">_119073AASeA</b>], tags={<b style=\"color: #cfb283;\">GATE_79</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #59d552;\">GATE_65</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d12f74;\">GATE_71</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", + " -4.59200617e-01-1.60782850e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9882e3;\">_438f3aAABzc</b>, <b style=\"color: #dd876f;\">_438f3aAAByh</b>], tags={<b style=\"color: #d12f74;\">GATE_71</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #54cedf;\">GATE_64</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", + " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #9882e3;\">_438f3aAABzc</b>, <b style=\"color: #cc3444;\">_438f3aAAByi</b>, <b style=\"color: #6ad2a7;\">_438f3aAABzd</b>], tags={<b style=\"color: #cfb283;\">GATE_79</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #59d552;\">GATE_65</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d12f74;\">GATE_71</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", " [-0.28150475+0.39682667j, 0.55939167+0.39682667j]],\n", "\n", " [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n", - " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #82d9bd;\">_119073AASdx</b>, <b style=\"color: #939adc;\">_119073AASdC</b>], tags={<b style=\"color: #3a7fd5;\">GATE_70</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #8cd492;\">GATE_62</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", - " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #82d9bd;\">_119073AASdx</b>, <b style=\"color: #dad032;\">_119073AASdD</b>, <b style=\"color: #d48fac;\">_119073AASdy</b>], tags={<b style=\"color: #d88c7f;\">GATE_77</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d14956;\">GATE_63</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #3a7fd5;\">GATE_70</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", + " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #92d4b5;\">_438f3aAABza</b>, <b style=\"color: #7cb0e5;\">_438f3aAAByf</b>], tags={<b style=\"color: #3a7fd5;\">GATE_70</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #8cd492;\">GATE_62</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", + " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #92d4b5;\">_438f3aAABza</b>, <b style=\"color: #a1d35b;\">_438f3aAAByg</b>, <b style=\"color: #e470d5;\">_438f3aAABzb</b>], tags={<b style=\"color: #d88c7f;\">GATE_77</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d14956;\">GATE_63</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #3a7fd5;\">GATE_70</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", " [-0.28150475+0.39682667j, 0.55939167+0.39682667j]],\n", "\n", " [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n", - " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #2bce3a;\">_119073AASdv</b>, <b style=\"color: #4cccd8;\">_119073AASdA</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #2fd2cf;\">GATE_60</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", - " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #2bce3a;\">_119073AASdv</b>, <b style=\"color: #6bced7;\">_119073AASdB</b>, <b style=\"color: #cd8b5f;\">_119073AASdw</b>], tags={<b style=\"color: #de94a1;\">GATE_75</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #8cd06d;\">GATE_61</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", + " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d1bc7c;\">_438f3aAABzY</b>, <b style=\"color: #d68daf;\">_438f3aAAByd</b>], tags={<b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #2fd2cf;\">GATE_60</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861-0.j , 0. +0.68806443j],\n", + " [ 0. -0.68806443j, -0.96993861+0.j ]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d1bc7c;\">_438f3aAABzY</b>, <b style=\"color: #86dbc7;\">_438f3aAABye</b>, <b style=\"color: #d7804e;\">_438f3aAABzZ</b>], tags={<b style=\"color: #de94a1;\">GATE_75</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #8cd06d;\">GATE_61</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #acd280;\">GATE_69</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", " [-0.28150475+0.39682667j, 0.55939167+0.39682667j]],\n", "\n", " [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n", - " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bcd464;\">_119073AASdG</b>, <b style=\"color: #64b9d3;\">_119073AASdF</b>], tags={<b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #e2df85;\">GATE_51</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #e2ba6c;\">GATE_57</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.68806443j, 0.96993861-0.68806443j],\n", - " [-0.96993861-0.68806443j, 0.96993861-0.68806443j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #35da5f;\">_119073AASdE</b>, <b style=\"color: #3db7d7;\">_119073AAScK</b>, <b style=\"color: #64b9d3;\">_119073AASdF</b>], tags={<b style=\"color: #4be341;\">GATE_50</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #d878b9;\">GATE_36</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", + " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d349dd;\">_438f3aAAByj</b>, <b style=\"color: #cc3444;\">_438f3aAAByi</b>], tags={<b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #e2df85;\">GATE_51</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #e2ba6c;\">GATE_57</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.96993861+0.68806443j, 0.96993861-0.68806443j],\n", + " [-0.96993861-0.68806443j, 0.96993861-0.68806443j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dd876f;\">_438f3aAAByh</b>, <b style=\"color: #d7877c;\">_438f3aAABxn</b>, <b style=\"color: #cc3444;\">_438f3aAAByi</b>], tags={<b style=\"color: #4be341;\">GATE_50</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #d878b9;\">GATE_36</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #635ed0;\">CX</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.55939167+0.39682667j, -0.28150475+0.39682667j],\n", " [-0.28150475+0.39682667j, 0.55939167+0.39682667j]],\n", "\n", " [[-0.28150475-0.39682667j, -0.55939167+0.39682667j],\n", - " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bcd464;\">_119073AASdG</b>, <b style=\"color: #3db7d7;\">_119073AAScK</b>, <b style=\"color: #3752ce;\">_119073AASdH</b>], tags={<b style=\"color: #8ed8b7;\">GATE_52</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #606bd4;\">GATE_14</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #a58ad0;\">GATE_22</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #8ed0e1;\">GATE_28</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #87bedf;\">GATE_37</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a7d58f;\">GATE_23</b>, <b style=\"color: #78c5e3;\">GATE_8</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #da53d5;\">GATE_53</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #41d56c;\">GATE_38</b>, <b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9fe3c6;\">GATE_24</b>, <b style=\"color: #de70db;\">GATE_9</b>, <b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #90cf91;\">GATE_13</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.5027836 +0.11370736j, -0.02428325-0.12148106j],\n", + " [-0.55939167+0.39682667j, -0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d349dd;\">_438f3aAAByj</b>, <b style=\"color: #d7877c;\">_438f3aAABxn</b>, <b style=\"color: #c360cd;\">_438f3aAAByk</b>], tags={<b style=\"color: #8ed8b7;\">GATE_52</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #606bd4;\">GATE_14</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #a58ad0;\">GATE_22</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #8ed0e1;\">GATE_28</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #87bedf;\">GATE_37</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a7d58f;\">GATE_23</b>, <b style=\"color: #78c5e3;\">GATE_8</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #da53d5;\">GATE_53</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #41d56c;\">GATE_38</b>, <b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9fe3c6;\">GATE_24</b>, <b style=\"color: #de70db;\">GATE_9</b>, <b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #90cf91;\">GATE_13</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.5027836 +0.11370736j, -0.02428325-0.12148106j],\n", " [-0.02428325-0.12148106j, -0.02428325+0.01722628j]],\n", "\n", " [[ 0.02428325+0.01722628j, 0.1226808 +0.01722628j],\n", - " [-0.02428325+0.12148106j, 0.142557 +0.49537684j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a95eda;\">_119073AAYBC</b>, <b style=\"color: #8743d8;\">_119073AAYAG</b>, <b style=\"color: #e030d2;\">_119073AAYBD</b>], tags={<b style=\"color: #8ed8b7;\">GATE_52</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #606bd4;\">GATE_14</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #a58ad0;\">GATE_22</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #8ed0e1;\">GATE_28</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #87bedf;\">GATE_37</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a7d58f;\">GATE_23</b>, <b style=\"color: #78c5e3;\">GATE_8</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #da53d5;\">GATE_53</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #41d56c;\">GATE_38</b>, <b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9fe3c6;\">GATE_24</b>, <b style=\"color: #de70db;\">GATE_9</b>, <b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #90cf91;\">GATE_13</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.5027836 -0.11370736j, -0.02428325+0.12148106j],\n", + " [-0.02428325+0.12148106j, 0.142557 +0.49537684j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a05ed5;\">_438f3aAAFTB</b>, <b style=\"color: #ce8bc2;\">_438f3aAAFSF</b>, <b style=\"color: #d27972;\">_438f3aAAFTC</b>], tags={<b style=\"color: #8ed8b7;\">GATE_52</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #606bd4;\">GATE_14</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #a58ad0;\">GATE_22</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #8ed0e1;\">GATE_28</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #87bedf;\">GATE_37</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a7d58f;\">GATE_23</b>, <b style=\"color: #78c5e3;\">GATE_8</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #da53d5;\">GATE_53</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #41d56c;\">GATE_38</b>, <b style=\"color: #ce2b3b;\">GATE_43</b>, <b style=\"color: #9fe3c6;\">GATE_24</b>, <b style=\"color: #de70db;\">GATE_9</b>, <b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #90cf91;\">GATE_13</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.5027836 -0.11370736j, -0.02428325+0.12148106j],\n", " [-0.02428325+0.12148106j, -0.02428325-0.01722628j]],\n", "\n", " [[ 0.02428325-0.01722628j, 0.1226808 -0.01722628j],\n", - " [-0.02428325-0.12148106j, 0.142557 -0.49537684j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6bced7;\">_119073AASdB</b>, <b style=\"color: #939adc;\">_119073AASdC</b>, <b style=\"color: #4cccd8;\">_119073AASdA</b>], tags={<b style=\"color: #4d78d7;\">GATE_47</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #d29a48;\">GATE_55</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #94d596;\">GATE_33</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e3a694;\">GATE_12</b>, <b style=\"color: #a4cd58;\">GATE_18</b>, <b style=\"color: #d4d081;\">GATE_26</b>, <b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d0a875;\">GATE_46</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #6785d3;\">GATE_32</b>, <b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #c6d85f;\">GATE_17</b>, <b style=\"color: #64dc8a;\">GATE_2</b>, <b style=\"color: #394bd1;\">GATE_3</b>, <b style=\"color: #3bd699;\">GATE_11</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.53798078+3.63434853e-01j, 0.28016385-2.68095775e-17j],\n", + " [-0.02428325-0.12148106j, 0.142557 -0.49537684j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #86dbc7;\">_438f3aAABye</b>, <b style=\"color: #7cb0e5;\">_438f3aAAByf</b>, <b style=\"color: #d68daf;\">_438f3aAAByd</b>], tags={<b style=\"color: #4d78d7;\">GATE_47</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #d29a48;\">GATE_55</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #94d596;\">GATE_33</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e3a694;\">GATE_12</b>, <b style=\"color: #a4cd58;\">GATE_18</b>, <b style=\"color: #d4d081;\">GATE_26</b>, <b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d0a875;\">GATE_46</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #6785d3;\">GATE_32</b>, <b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #c6d85f;\">GATE_17</b>, <b style=\"color: #64dc8a;\">GATE_2</b>, <b style=\"color: #394bd1;\">GATE_3</b>, <b style=\"color: #3bd699;\">GATE_11</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.53798078+3.63434853e-01j, 0.28016385+6.06362953e-18j],\n", " [ 0.09258438+2.64423745e-01j, -0.16523255+6.27858598e-01j]],\n", "\n", - " [[-0.28016385+7.81422312e-17j, -0.64718797-5.15358662e-02j],\n", - " [-0.16523255+6.27858598e-01j, 0.09258438-2.64423745e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #dad032;\">_119073AASdD</b>, <b style=\"color: #35da5f;\">_119073AASdE</b>, <b style=\"color: #939adc;\">_119073AASdC</b>], tags={<b style=\"color: #a98de3;\">GATE_49</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #8cd1ce;\">GATE_56</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b885d5;\">GATE_35</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #90cf91;\">GATE_13</b>, <b style=\"color: #dfa87e;\">GATE_20</b>, <b style=\"color: #3acbd2;\">GATE_27</b>, <b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #b96edd;\">GATE_48</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #ac6be4;\">GATE_34</b>, <b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #e3a694;\">GATE_12</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.53798078+3.63434853e-01j, 0.28016385-2.68095775e-17j],\n", + " [[-0.28016385+6.57395498e-17j, -0.64718797-5.15358662e-02j],\n", + " [-0.16523255+6.27858598e-01j, 0.09258438-2.64423745e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a1d35b;\">_438f3aAAByg</b>, <b style=\"color: #dd876f;\">_438f3aAAByh</b>, <b style=\"color: #7cb0e5;\">_438f3aAAByf</b>], tags={<b style=\"color: #a98de3;\">GATE_49</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #8cd1ce;\">GATE_56</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b885d5;\">GATE_35</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #90cf91;\">GATE_13</b>, <b style=\"color: #dfa87e;\">GATE_20</b>, <b style=\"color: #3acbd2;\">GATE_27</b>, <b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #b96edd;\">GATE_48</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #ac6be4;\">GATE_34</b>, <b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #e3a694;\">GATE_12</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.53798078+3.63434853e-01j, 0.28016385+6.06362953e-18j],\n", " [ 0.09258438+2.64423745e-01j, -0.16523255+6.27858598e-01j]],\n", "\n", - " [[-0.28016385+7.81422312e-17j, -0.64718797-5.15358662e-02j],\n", - " [-0.16523255+6.27858598e-01j, 0.09258438-2.64423745e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #ddbb8d;\">_119073AAYAx</b>, <b style=\"color: #b4da4e;\">_119073AAYAy</b>, <b style=\"color: #49d495;\">_119073AAYAw</b>], tags={<b style=\"color: #4d78d7;\">GATE_47</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #d29a48;\">GATE_55</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #94d596;\">GATE_33</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e3a694;\">GATE_12</b>, <b style=\"color: #a4cd58;\">GATE_18</b>, <b style=\"color: #d4d081;\">GATE_26</b>, <b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d0a875;\">GATE_46</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #6785d3;\">GATE_32</b>, <b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #c6d85f;\">GATE_17</b>, <b style=\"color: #64dc8a;\">GATE_2</b>, <b style=\"color: #394bd1;\">GATE_3</b>, <b style=\"color: #3bd699;\">GATE_11</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.53798078-3.63434853e-01j, 0.28016385+2.68095775e-17j],\n", + " [[-0.28016385+6.57395498e-17j, -0.64718797-5.15358662e-02j],\n", + " [-0.16523255+6.27858598e-01j, 0.09258438-2.64423745e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #8db4d1;\">_438f3aAAFSw</b>, <b style=\"color: #94d139;\">_438f3aAAFSx</b>, <b style=\"color: #60d66b;\">_438f3aAAFSv</b>], tags={<b style=\"color: #4d78d7;\">GATE_47</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #d29a48;\">GATE_55</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #94d596;\">GATE_33</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e3a694;\">GATE_12</b>, <b style=\"color: #a4cd58;\">GATE_18</b>, <b style=\"color: #d4d081;\">GATE_26</b>, <b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #d0a875;\">GATE_46</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #6785d3;\">GATE_32</b>, <b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #c6d85f;\">GATE_17</b>, <b style=\"color: #64dc8a;\">GATE_2</b>, <b style=\"color: #394bd1;\">GATE_3</b>, <b style=\"color: #3bd699;\">GATE_11</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.53798078-3.63434853e-01j, 0.28016385-6.06362953e-18j],\n", " [ 0.09258438-2.64423745e-01j, -0.16523255-6.27858598e-01j]],\n", "\n", - " [[-0.28016385-7.81422312e-17j, -0.64718797+5.15358662e-02j],\n", - " [-0.16523255-6.27858598e-01j, 0.09258438+2.64423745e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #cede89;\">_119073AAYAz</b>, <b style=\"color: #8fbdcf;\">_119073AAYBA</b>, <b style=\"color: #b4da4e;\">_119073AAYAy</b>], tags={<b style=\"color: #a98de3;\">GATE_49</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #8cd1ce;\">GATE_56</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b885d5;\">GATE_35</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #90cf91;\">GATE_13</b>, <b style=\"color: #dfa87e;\">GATE_20</b>, <b style=\"color: #3acbd2;\">GATE_27</b>, <b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #b96edd;\">GATE_48</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #ac6be4;\">GATE_34</b>, <b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #e3a694;\">GATE_12</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.53798078-3.63434853e-01j, 0.28016385+2.68095775e-17j],\n", + " [[-0.28016385-6.57395498e-17j, -0.64718797+5.15358662e-02j],\n", + " [-0.16523255-6.27858598e-01j, 0.09258438+2.64423745e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7373d1;\">_438f3aAAFSy</b>, <b style=\"color: #d54e9c;\">_438f3aAAFSz</b>, <b style=\"color: #94d139;\">_438f3aAAFSx</b>], tags={<b style=\"color: #a98de3;\">GATE_49</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #8cd1ce;\">GATE_56</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #e1c97a;\">GATE_42</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b885d5;\">GATE_35</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #90cf91;\">GATE_13</b>, <b style=\"color: #dfa87e;\">GATE_20</b>, <b style=\"color: #3acbd2;\">GATE_27</b>, <b style=\"color: #4fe13d;\">GATE_21</b>, <b style=\"color: #bade88;\">GATE_6</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #da9170;\">GATE_7</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #b96edd;\">GATE_48</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #ac6be4;\">GATE_34</b>, <b style=\"color: #5373d2;\">GATE_41</b>, <b style=\"color: #d1cd54;\">GATE_19</b>, <b style=\"color: #cc4280;\">GATE_4</b>, <b style=\"color: #c94ace;\">GATE_5</b>, <b style=\"color: #e3a694;\">GATE_12</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.53798078-3.63434853e-01j, 0.28016385-6.06362953e-18j],\n", " [ 0.09258438-2.64423745e-01j, -0.16523255-6.27858598e-01j]],\n", "\n", - " [[-0.28016385-7.81422312e-17j, -0.64718797+5.15358662e-02j],\n", - " [-0.16523255-6.27858598e-01j, 0.09258438+2.64423745e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7081d2;\">_119073AAShh</b>, <b style=\"color: #d2908b;\">_119073AAYFe</b>, <b style=\"color: #8161d1;\">_119073AAYEj</b>], tags={<b style=\"color: #6ddb7d;\">GATE_197</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #39d6c3;\">GATE_198</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #dfa799;\">GATE_183</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e3b285;\">GATE_188</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b9e58c;\">GATE_212</b>, <b style=\"color: #339cd7;\">GATE_217</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #8e7fe0;\">GATE_227</b>, <b style=\"color: #49dbc5;\">GATE_241</b>, <b style=\"color: #6ad36c;\">GATE_251</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.90588793e-01+5.44327281e-01j,\n", + " [[-0.28016385-6.57395498e-17j, -0.64718797+5.15358662e-02j],\n", + " [-0.16523255-6.27858598e-01j, 0.09258438+2.64423745e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bdde80;\">_438f3aAACDK</b>, <b style=\"color: #3da1d6;\">_438f3aAAFXd</b>, <b style=\"color: #e09b4d;\">_438f3aAAFWi</b>], tags={<b style=\"color: #6ddb7d;\">GATE_197</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #39d6c3;\">GATE_198</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #dfa799;\">GATE_183</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e3b285;\">GATE_188</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b9e58c;\">GATE_212</b>, <b style=\"color: #339cd7;\">GATE_217</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #8e7fe0;\">GATE_227</b>, <b style=\"color: #49dbc5;\">GATE_241</b>, <b style=\"color: #6ad36c;\">GATE_251</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-1.90588793e-01+5.44327281e-01j,\n", " 3.86140152e-01+1.35201722e-01j],\n", - " [ 2.11721571e-18+4.09125559e-01j,\n", - " -5.76728946e-01-1.96445111e-17j]],\n", + " [ 4.47512346e-18+4.09125559e-01j,\n", + " -5.76728946e-01-1.63206570e-17j]],\n", "\n", - " [[ 2.11721571e-18-4.09125559e-01j,\n", - " 5.76728946e-01-1.96445111e-17j],\n", + " [[-2.40692041e-19-4.09125559e-01j,\n", + " 5.76728946e-01-2.29683651e-17j],\n", " [ 1.90588793e-01+5.44327281e-01j,\n", - " 3.86140152e-01-1.35201722e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7081d2;\">_119073AAShh</b>, <b style=\"color: #e183d0;\">_119073AASgm</b>], tags={<b style=\"color: #e3b285;\">GATE_188</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #5836cf;\">GATE_182</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #339cd7;\">GATE_217</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #deb464;\">GATE_211</b>, <b style=\"color: #b9e58c;\">GATE_212</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #8e7fe0;\">GATE_227</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #49dbc5;\">GATE_241</b>, <b style=\"color: #6ad36c;\">GATE_251</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #df4f7e;\">GATE_226</b>, <b style=\"color: #8cd744;\">GATE_240</b>, <b style=\"color: #dd95bb;\">GATE_250</b>, <b style=\"color: #9295d2;\">GATE_231</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #de74d9;\">GATE_225</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.9407809 -0.66738026j, 0.47343266+0.66738026j],\n", - " [-0.47343266-0.66738026j, -0.9407809 +0.66738026j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7081d2;\">_119073AAShh</b>, <b style=\"color: #e44ebe;\">_119073AAYEi</b>], tags={<b style=\"color: #e3b285;\">GATE_188</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #5836cf;\">GATE_182</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e0684f;\">GATE_196</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #77cf76;\">GATE_202</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[-9.69938606e-01+0.00000000e+00j, 0.00000000e+00+6.88064432e-01j],\n", - " [-5.07964202e-18-6.88064432e-01j, 9.69938606e-01-7.16058072e-18j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #46cc5e;\">_119073AAYEh</b>, <b style=\"color: #e44ebe;\">_119073AAYEi</b>], tags={<b style=\"color: #d767e4;\">GATE_167</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d4852c;\">GATE_173</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #b174dc;\">GATE_195</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #81a1e0;\">GATE_181</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #6b30df;\">GATE_187</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #82a8cd;\">GATE_210</b>, <b style=\"color: #cd94da;\">GATE_216</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #8573da;\">GATE_224</b>, <b style=\"color: #95a2dd;\">GATE_238</b>, <b style=\"color: #9982cd;\">GATE_248</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #de74d9;\">GATE_225</b>, <b style=\"color: #9de2b9;\">GATE_239</b>, <b style=\"color: #dbd080;\">GATE_249</b>, <b style=\"color: #df4f7e;\">GATE_226</b>, <b style=\"color: #9295d2;\">GATE_231</b>, <b style=\"color: #e0684f;\">GATE_196</b>, <b style=\"color: #77cf76;\">GATE_202</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[-0.62892738+0.44615459j, -0.62892738+0.44615459j],\n", - " [-0.62892738-0.44615459j, 0.62892738+0.44615459j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #71d591;\">_119073AASgk</b>, <b style=\"color: #ade238;\">_119073AASfp</b>], tags={<b style=\"color: #6494ce;\">GATE_158</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #cd7c51;\">GATE_151</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #6b30df;\">GATE_187</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #a7da65;\">GATE_180</b>, <b style=\"color: #b174dc;\">GATE_195</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #81a1e0;\">GATE_181</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #82a8cd;\">GATE_210</b>, <b style=\"color: #cd94da;\">GATE_216</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #8573da;\">GATE_224</b>, <b style=\"color: #95a2dd;\">GATE_238</b>, <b style=\"color: #9982cd;\">GATE_248</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #de74d9;\">GATE_225</b>, <b style=\"color: #9de2b9;\">GATE_239</b>, <b style=\"color: #dbd080;\">GATE_249</b>, <b style=\"color: #df4f7e;\">GATE_226</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #9295d2;\">GATE_231</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #e0684f;\">GATE_196</b>, <b style=\"color: #77cf76;\">GATE_202</b>, <b style=\"color: #71df2f;\">GATE_209</b>, <b style=\"color: #d180c7;\">GATE_230</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #705cdb;\">GATE_223</b>, <b style=\"color: #d49487;\">GATE_194</b>, <b style=\"color: #df42d1;\">GATE_201</b>, <b style=\"color: #8aa5d6;\">GATE_208</b>, <b style=\"color: #46d3b9;\">GATE_215</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #cfc380;\">GATE_236</b>, <b style=\"color: #d56ecf;\">GATE_246</b>, <b style=\"color: #7787d7;\">GATE_237</b>, <b style=\"color: #56e47c;\">GATE_247</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 1.15345789e+00-5.31640927e-17j, 3.77140584e-17+8.18251118e-01j],\n", - " [-4.66651456e-17-8.18251118e-01j, -1.15345789e+00+6.57821044e-17j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #71d591;\">_119073AASgk</b>, <b style=\"color: #689cd4;\">_119073AAYDl</b>], tags={<b style=\"color: #6494ce;\">GATE_158</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #cd7c51;\">GATE_151</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b8d78c;\">GATE_165</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #cdbb82;\">GATE_172</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[-9.69938606e-01+0.00000000e+00j, 0.00000000e+00+6.88064432e-01j],\n", - " [ 5.07964202e-18-6.88064432e-01j, 9.69938606e-01+7.16058072e-18j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #aad27b;\">_119073AASfo</b>, <b style=\"color: #ade238;\">_119073AASfp</b>], tags={<b style=\"color: #df977f;\">GATE_136</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #3e7ed4;\">GATE_143</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #76e5d7;\">GATE_164</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #b883d9;\">GATE_150</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #3bd27f;\">GATE_157</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #63dcb0;\">GATE_193</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #7ee0bd;\">GATE_179</b>, <b style=\"color: #62e363;\">GATE_186</b>, <b style=\"color: #d49487;\">GATE_194</b>, <b style=\"color: #df42d1;\">GATE_201</b>, <b style=\"color: #8aa5d6;\">GATE_208</b>, <b style=\"color: #46d3b9;\">GATE_215</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #cfc380;\">GATE_236</b>, <b style=\"color: #d56ecf;\">GATE_246</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #705cdb;\">GATE_223</b>, <b style=\"color: #7787d7;\">GATE_237</b>, <b style=\"color: #56e47c;\">GATE_247</b>, <b style=\"color: #8573da;\">GATE_224</b>, <b style=\"color: #d180c7;\">GATE_230</b>, <b style=\"color: #b8d78c;\">GATE_165</b>, <b style=\"color: #cdbb82;\">GATE_172</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.61545076+0.43659441j, 0.61545076+0.43659441j],\n", - " [ 0.61545076-0.43659441j, -0.61545076+0.43659441j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3761d2;\">_119073AAYDj</b>, <b style=\"color: #47d856;\">_119073AAYCo</b>], tags={<b style=\"color: #a441de;\">GATE_128</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #70e3cd;\">GATE_120</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #3bd27f;\">GATE_157</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #66d8d4;\">GATE_149</b>, <b style=\"color: #76e5d7;\">GATE_164</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b883d9;\">GATE_150</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #63dcb0;\">GATE_193</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #7ee0bd;\">GATE_179</b>, <b style=\"color: #62e363;\">GATE_186</b>, <b style=\"color: #d49487;\">GATE_194</b>, <b style=\"color: #df42d1;\">GATE_201</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #8aa5d6;\">GATE_208</b>, <b style=\"color: #46d3b9;\">GATE_215</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #cfc380;\">GATE_236</b>, <b style=\"color: #d56ecf;\">GATE_246</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #705cdb;\">GATE_223</b>, <b style=\"color: #7787d7;\">GATE_237</b>, <b style=\"color: #56e47c;\">GATE_247</b>, <b style=\"color: #8573da;\">GATE_224</b>, <b style=\"color: #d180c7;\">GATE_230</b>, <b style=\"color: #b8d78c;\">GATE_165</b>, <b style=\"color: #cdbb82;\">GATE_172</b>, <b style=\"color: #4530d2;\">GATE_178</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #689dcd;\">GATE_207</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 1.15345789e+00-6.10152182e-17j, -4.32835657e-17-8.18251118e-01j],\n", - " [ 5.45687982e-17+8.18251118e-01j, -1.15345789e+00+7.69235868e-17j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #3761d2;\">_119073AAYDj</b>, <b style=\"color: #d7648f;\">_119073AAYCp</b>, <b style=\"color: #aad27b;\">_119073AASfo</b>], tags={<b style=\"color: #d281bc;\">GATE_135</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #7bd26d;\">GATE_121</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #a441de;\">GATE_128</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #92dc86;\">GATE_134</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #5f64d5;\">GATE_142</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.55939167+0.39682667j, 0.28150475+0.39682667j],\n", + " 3.86140152e-01-1.35201722e-01j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bdde80;\">_438f3aAACDK</b>, <b style=\"color: #dc334a;\">_438f3aAACCP</b>], tags={<b style=\"color: #e3b285;\">GATE_188</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #5836cf;\">GATE_182</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #339cd7;\">GATE_217</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #deb464;\">GATE_211</b>, <b style=\"color: #b9e58c;\">GATE_212</b>, <b style=\"color: #d74979;\">I9</b>, <b style=\"color: #8e7fe0;\">GATE_227</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #49dbc5;\">GATE_241</b>, <b style=\"color: #6ad36c;\">GATE_251</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #df4f7e;\">GATE_226</b>, <b style=\"color: #8cd744;\">GATE_240</b>, <b style=\"color: #dd95bb;\">GATE_250</b>, <b style=\"color: #9295d2;\">GATE_231</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #de74d9;\">GATE_225</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.9407809 -0.66738026j, 0.47343266+0.66738026j],\n", + " [-0.47343266-0.66738026j, -0.9407809 +0.66738026j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #bdde80;\">_438f3aAACDK</b>, <b style=\"color: #669fd7;\">_438f3aAAFWh</b>], tags={<b style=\"color: #e3b285;\">GATE_188</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #5836cf;\">GATE_182</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #e0684f;\">GATE_196</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #77cf76;\">GATE_202</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[-9.69938606e-01+0.00000000e+00j, 0.00000000e+00+6.88064432e-01j],\n", + " [-5.07964202e-18-6.88064432e-01j, 9.69938606e-01-7.16058072e-18j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #7eb3e3;\">_438f3aAAFWg</b>, <b style=\"color: #669fd7;\">_438f3aAAFWh</b>], tags={<b style=\"color: #d767e4;\">GATE_167</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #d4852c;\">GATE_173</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #b174dc;\">GATE_195</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #81a1e0;\">GATE_181</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #6b30df;\">GATE_187</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #82a8cd;\">GATE_210</b>, <b style=\"color: #cd94da;\">GATE_216</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #8573da;\">GATE_224</b>, <b style=\"color: #95a2dd;\">GATE_238</b>, <b style=\"color: #9982cd;\">GATE_248</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #de74d9;\">GATE_225</b>, <b style=\"color: #9de2b9;\">GATE_239</b>, <b style=\"color: #dbd080;\">GATE_249</b>, <b style=\"color: #df4f7e;\">GATE_226</b>, <b style=\"color: #9295d2;\">GATE_231</b>, <b style=\"color: #e0684f;\">GATE_196</b>, <b style=\"color: #77cf76;\">GATE_202</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[-0.62892738+0.44615459j, -0.62892738+0.44615459j],\n", + " [-0.62892738-0.44615459j, 0.62892738+0.44615459j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c580d7;\">_438f3aAACCN</b>, <b style=\"color: #ccd091;\">_438f3aAACBS</b>], tags={<b style=\"color: #6494ce;\">GATE_158</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #cd7c51;\">GATE_151</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #6b30df;\">GATE_187</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #a7da65;\">GATE_180</b>, <b style=\"color: #b174dc;\">GATE_195</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #81a1e0;\">GATE_181</b>, <b style=\"color: #5582d6;\">I7</b>, <b style=\"color: #82a8cd;\">GATE_210</b>, <b style=\"color: #cd94da;\">GATE_216</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #8573da;\">GATE_224</b>, <b style=\"color: #95a2dd;\">GATE_238</b>, <b style=\"color: #9982cd;\">GATE_248</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #de74d9;\">GATE_225</b>, <b style=\"color: #9de2b9;\">GATE_239</b>, <b style=\"color: #dbd080;\">GATE_249</b>, <b style=\"color: #df4f7e;\">GATE_226</b>, <b style=\"color: #8a3dd8;\">I8</b>, <b style=\"color: #9295d2;\">GATE_231</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #e0684f;\">GATE_196</b>, <b style=\"color: #77cf76;\">GATE_202</b>, <b style=\"color: #71df2f;\">GATE_209</b>, <b style=\"color: #d180c7;\">GATE_230</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #705cdb;\">GATE_223</b>, <b style=\"color: #d49487;\">GATE_194</b>, <b style=\"color: #df42d1;\">GATE_201</b>, <b style=\"color: #8aa5d6;\">GATE_208</b>, <b style=\"color: #46d3b9;\">GATE_215</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #cfc380;\">GATE_236</b>, <b style=\"color: #d56ecf;\">GATE_246</b>, <b style=\"color: #7787d7;\">GATE_237</b>, <b style=\"color: #56e47c;\">GATE_247</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 1.15345789e+00+3.08719276e-17j, -2.19002267e-17+8.18251118e-01j],\n", + " [ 5.29450912e-17-8.18251118e-01j, -1.15345789e+00-7.46347080e-17j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #c580d7;\">_438f3aAACCN</b>, <b style=\"color: #d782a4;\">_438f3aAAFVk</b>], tags={<b style=\"color: #6494ce;\">GATE_158</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #cd7c51;\">GATE_151</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #b8d78c;\">GATE_165</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #cdbb82;\">GATE_172</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[-9.69938606e-01+0.00000000e+00j, 0.00000000e+00+6.88064432e-01j],\n", + " [ 5.07964202e-18-6.88064432e-01j, 9.69938606e-01+7.16058072e-18j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d19639;\">_438f3aAACBR</b>, <b style=\"color: #ccd091;\">_438f3aAACBS</b>], tags={<b style=\"color: #df977f;\">GATE_136</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #3e7ed4;\">GATE_143</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #76e5d7;\">GATE_164</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #b883d9;\">GATE_150</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #3bd27f;\">GATE_157</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #63dcb0;\">GATE_193</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #7ee0bd;\">GATE_179</b>, <b style=\"color: #62e363;\">GATE_186</b>, <b style=\"color: #d49487;\">GATE_194</b>, <b style=\"color: #df42d1;\">GATE_201</b>, <b style=\"color: #8aa5d6;\">GATE_208</b>, <b style=\"color: #46d3b9;\">GATE_215</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #cfc380;\">GATE_236</b>, <b style=\"color: #d56ecf;\">GATE_246</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #705cdb;\">GATE_223</b>, <b style=\"color: #7787d7;\">GATE_237</b>, <b style=\"color: #56e47c;\">GATE_247</b>, <b style=\"color: #8573da;\">GATE_224</b>, <b style=\"color: #d180c7;\">GATE_230</b>, <b style=\"color: #b8d78c;\">GATE_165</b>, <b style=\"color: #cdbb82;\">GATE_172</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.61545076+0.43659441j, 0.61545076+0.43659441j],\n", + " [ 0.61545076-0.43659441j, -0.61545076+0.43659441j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a0d357;\">_438f3aAAFVi</b>, <b style=\"color: #8acd89;\">_438f3aAAFUn</b>], tags={<b style=\"color: #a441de;\">GATE_128</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #70e3cd;\">GATE_120</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #3bd27f;\">GATE_157</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #66d8d4;\">GATE_149</b>, <b style=\"color: #76e5d7;\">GATE_164</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #b883d9;\">GATE_150</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #63dcb0;\">GATE_193</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #7ee0bd;\">GATE_179</b>, <b style=\"color: #62e363;\">GATE_186</b>, <b style=\"color: #d49487;\">GATE_194</b>, <b style=\"color: #df42d1;\">GATE_201</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #b2de5f;\">I6</b>, <b style=\"color: #8aa5d6;\">GATE_208</b>, <b style=\"color: #46d3b9;\">GATE_215</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #cfc380;\">GATE_236</b>, <b style=\"color: #d56ecf;\">GATE_246</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #705cdb;\">GATE_223</b>, <b style=\"color: #7787d7;\">GATE_237</b>, <b style=\"color: #56e47c;\">GATE_247</b>, <b style=\"color: #8573da;\">GATE_224</b>, <b style=\"color: #d180c7;\">GATE_230</b>, <b style=\"color: #b8d78c;\">GATE_165</b>, <b style=\"color: #cdbb82;\">GATE_172</b>, <b style=\"color: #4530d2;\">GATE_178</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #689dcd;\">GATE_207</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 1.15345789e+00+4.06113858e-17j, 2.88092977e-17-8.18251118e-01j],\n", + " [-3.50891981e-17+8.18251118e-01j, -1.15345789e+00-4.94639256e-17j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a0d357;\">_438f3aAAFVi</b>, <b style=\"color: #d837a7;\">_438f3aAAFUo</b>, <b style=\"color: #d19639;\">_438f3aAACBR</b>], tags={<b style=\"color: #d281bc;\">GATE_135</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #7bd26d;\">GATE_121</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #97dddc;\">I5</b>, <b style=\"color: #a441de;\">GATE_128</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #92dc86;\">GATE_134</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #5f64d5;\">GATE_142</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.55939167+0.39682667j, 0.28150475+0.39682667j],\n", " [ 0.28150475+0.39682667j, -0.55939167+0.39682667j]],\n", "\n", " [[ 0.28150475-0.39682667j, 0.55939167+0.39682667j],\n", - " [ 0.55939167+0.39682667j, 0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #d06d55;\">_119073AASer</b>, <b style=\"color: #cec039;\">_119073AASes</b>], tags={<b style=\"color: #a2d946;\">GATE_105</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #a7cd2b;\">GATE_113</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d18cc3;\">GATE_133</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #7fd5da;\">GATE_119</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #8d74da;\">GATE_127</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #9e5bd3;\">GATE_162</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #de804b;\">GATE_148</b>, <b style=\"color: #e08688;\">GATE_156</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #92dc86;\">GATE_134</b>, <b style=\"color: #5f64d5;\">GATE_142</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.61212697+0.43423655j, 0.61212697+0.43423655j],\n", - " [ 0.61212697-0.43423655j, -0.61212697+0.43423655j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e18379;\">_119073AAYCm</b>, <b style=\"color: #ce5735;\">_119073AAYBr</b>], tags={<b style=\"color: #e37ed3;\">GATE_98</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #75d0ca;\">GATE_89</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #8d74da;\">GATE_127</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #65d5a0;\">GATE_118</b>, <b style=\"color: #d18cc3;\">GATE_133</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #7fd5da;\">GATE_119</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #9e5bd3;\">GATE_162</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #de804b;\">GATE_148</b>, <b style=\"color: #e08688;\">GATE_156</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #92dc86;\">GATE_134</b>, <b style=\"color: #5f64d5;\">GATE_142</b>, <b style=\"color: #9dcee4;\">GATE_132</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #7a99ce;\">GATE_141</b>, <b style=\"color: #da5347;\">GATE_160</b>, <b style=\"color: #d2b137;\">I0</b>, <b style=\"color: #6fdd74;\">GATE_146</b>, <b style=\"color: #bfd68e;\">GATE_155</b>, <b style=\"color: #af7fdf;\">GATE_161</b>, <b style=\"color: #5d88ce;\">GATE_170</b>, <b style=\"color: #8b5dde;\">GATE_189</b>, <b style=\"color: #e4b135;\">GATE_175</b>, <b style=\"color: #d8d187;\">GATE_184</b>, <b style=\"color: #a658e3;\">GATE_190</b>, <b style=\"color: #d2983e;\">GATE_199</b>, <b style=\"color: #db8dc2;\">GATE_219</b>, <b style=\"color: #4ee062;\">GATE_233</b>, <b style=\"color: #a4d177;\">GATE_243</b>, <b style=\"color: #9ee086;\">GATE_204</b>, <b style=\"color: #93dab6;\">GATE_213</b>, <b style=\"color: #a64adf;\">GATE_218</b>, <b style=\"color: #9696e0;\">GATE_228</b>, <b style=\"color: #39d176;\">GATE_147</b>, <b style=\"color: #7ccad2;\">GATE_176</b>, <b style=\"color: #7a47d9;\">GATE_205</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 1.02947075e+00+1.00729510e-17j, 7.14564743e-18-7.30295919e-01j],\n", - " [-1.41994610e-17+7.30295919e-01j, -1.02947075e+00-2.00164473e-17j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #e18379;\">_119073AAYCm</b>, <b style=\"color: #e098b3;\">_119073AAYBs</b>, <b style=\"color: #d06d55;\">_119073AASer</b>], tags={<b style=\"color: #dea492;\">GATE_104</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #7ec4d5;\">GATE_90</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #e37ed3;\">GATE_98</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #a261e3;\">GATE_103</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #db5d88;\">GATE_112</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.55939167+0.39682667j, 0.28150475+0.39682667j],\n", + " [ 0.55939167+0.39682667j, 0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #54ce70;\">_438f3aAACAU</b>, <b style=\"color: #dac463;\">_438f3aAACAV</b>], tags={<b style=\"color: #a2d946;\">GATE_105</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #a7cd2b;\">GATE_113</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d18cc3;\">GATE_133</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #7fd5da;\">GATE_119</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #8d74da;\">GATE_127</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #9e5bd3;\">GATE_162</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #de804b;\">GATE_148</b>, <b style=\"color: #e08688;\">GATE_156</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #92dc86;\">GATE_134</b>, <b style=\"color: #5f64d5;\">GATE_142</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 0.61212697+0.43423655j, 0.61212697+0.43423655j],\n", + " [ 0.61212697-0.43423655j, -0.61212697+0.43423655j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a259d8;\">_438f3aAAFUl</b>, <b style=\"color: #cfc45f;\">_438f3aAAFTq</b>], tags={<b style=\"color: #e37ed3;\">GATE_98</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #75d0ca;\">GATE_89</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #8d74da;\">GATE_127</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #65d5a0;\">GATE_118</b>, <b style=\"color: #d18cc3;\">GATE_133</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #7fd5da;\">GATE_119</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #9e5bd3;\">GATE_162</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #de804b;\">GATE_148</b>, <b style=\"color: #e08688;\">GATE_156</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #92dc86;\">GATE_134</b>, <b style=\"color: #5f64d5;\">GATE_142</b>, <b style=\"color: #9dcee4;\">GATE_132</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #7a99ce;\">GATE_141</b>, <b style=\"color: #da5347;\">GATE_160</b>, <b style=\"color: #d2b137;\">I0</b>, <b style=\"color: #6fdd74;\">GATE_146</b>, <b style=\"color: #bfd68e;\">GATE_155</b>, <b style=\"color: #af7fdf;\">GATE_161</b>, <b style=\"color: #5d88ce;\">GATE_170</b>, <b style=\"color: #8b5dde;\">GATE_189</b>, <b style=\"color: #e4b135;\">GATE_175</b>, <b style=\"color: #d8d187;\">GATE_184</b>, <b style=\"color: #a658e3;\">GATE_190</b>, <b style=\"color: #d2983e;\">GATE_199</b>, <b style=\"color: #db8dc2;\">GATE_219</b>, <b style=\"color: #4ee062;\">GATE_233</b>, <b style=\"color: #a4d177;\">GATE_243</b>, <b style=\"color: #9ee086;\">GATE_204</b>, <b style=\"color: #93dab6;\">GATE_213</b>, <b style=\"color: #a64adf;\">GATE_218</b>, <b style=\"color: #9696e0;\">GATE_228</b>, <b style=\"color: #39d176;\">GATE_147</b>, <b style=\"color: #7ccad2;\">GATE_176</b>, <b style=\"color: #7a47d9;\">GATE_205</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[ 1.02947075e+00+7.76633283e-17j, 5.50935632e-17-7.30295919e-01j],\n", + " [-1.09479079e-16+7.30295919e-01j, -1.02947075e+00-1.54328549e-16j]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #a259d8;\">_438f3aAAFUl</b>, <b style=\"color: #cc4bbc;\">_438f3aAAFTr</b>, <b style=\"color: #54ce70;\">_438f3aAACAU</b>], tags={<b style=\"color: #dea492;\">GATE_104</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #7ec4d5;\">GATE_90</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #e37ed3;\">GATE_98</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #a261e3;\">GATE_103</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #db5d88;\">GATE_112</b>, <b style=\"color: #74e450;\">CZ</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[-0.55939167+0.39682667j, 0.28150475+0.39682667j],\n", " [ 0.28150475+0.39682667j, -0.55939167+0.39682667j]],\n", "\n", " [[ 0.28150475-0.39682667j, 0.55939167+0.39682667j],\n", - " [ 0.55939167+0.39682667j, 0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6968de;\">_119073AASdu</b>, <b style=\"color: #49d495;\">_119073AAYAw</b>, <b style=\"color: #4cccd8;\">_119073AASdA</b>], tags={<b style=\"color: #a786ce;\">GATE_97</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d2b137;\">I0</b>, <b style=\"color: #e14f72;\">GATE_87</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #de448f;\">GATE_73</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #cdd996;\">GATE_59</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #d666a7;\">GATE_68</b>, <b style=\"color: #c659e3;\">GATE_45</b>, <b style=\"color: #53e04b;\">GATE_54</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #5581db;\">GATE_31</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #3bd699;\">GATE_11</b>, <b style=\"color: #81e4a5;\">GATE_39</b>, <b style=\"color: #d8e230;\">GATE_16</b>, <b style=\"color: #56cf38;\">GATE_25</b>, <b style=\"color: #9f5bd1;\">GATE_30</b>, <b style=\"color: #d39d60;\">GATE_10</b>, <b style=\"color: #d2b45d;\">GATE_0</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #40c3d8;\">GATE_1</b>, <b style=\"color: #71d75c;\">GATE_15</b>, <b style=\"color: #b776d2;\">GATE_29</b>, <b style=\"color: #74d5bd;\">GATE_44</b>, <b style=\"color: #e14a48;\">GATE_58</b>, <b style=\"color: #c6d85f;\">GATE_17</b>, <b style=\"color: #64dc8a;\">GATE_2</b>, <b style=\"color: #394bd1;\">GATE_3</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #879acf;\">GATE_126</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #bedd87;\">GATE_116</b>, <b style=\"color: #bfd68e;\">GATE_155</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #d3e265;\">GATE_145</b>, <b style=\"color: #d8d187;\">GATE_184</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #82e2b2;\">GATE_174</b>, <b style=\"color: #93dab6;\">GATE_213</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #93d685;\">GATE_203</b>, <b style=\"color: #a64adf;\">GATE_218</b>, <b style=\"color: #53dfde;\">GATE_232</b>, <b style=\"color: #e046ba;\">GATE_242</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #db8dc2;\">GATE_219</b>, <b style=\"color: #4ee062;\">GATE_233</b>, <b style=\"color: #a4d177;\">GATE_243</b>, <b style=\"color: #9ee086;\">GATE_204</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #9696e0;\">GATE_228</b>, <b style=\"color: #8b5dde;\">GATE_189</b>, <b style=\"color: #e4b135;\">GATE_175</b>, <b style=\"color: #a658e3;\">GATE_190</b>, <b style=\"color: #d2983e;\">GATE_199</b>, <b style=\"color: #da5347;\">GATE_160</b>, <b style=\"color: #6fdd74;\">GATE_146</b>, <b style=\"color: #af7fdf;\">GATE_161</b>, <b style=\"color: #5d88ce;\">GATE_170</b>, <b style=\"color: #63e1a7;\">GATE_131</b>, <b style=\"color: #d992b1;\">GATE_117</b>, <b style=\"color: #9dcee4;\">GATE_132</b>, <b style=\"color: #7a99ce;\">GATE_141</b>, <b style=\"color: #e08688;\">GATE_156</b>, <b style=\"color: #39d176;\">GATE_147</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>, <b style=\"color: #7ccad2;\">GATE_176</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #7a47d9;\">GATE_205</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #9e5bd3;\">GATE_162</b>, <b style=\"color: #de804b;\">GATE_148</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #cd39a5;\">GATE_102</b>, <b style=\"color: #b6e595;\">GATE_88</b>, <b style=\"color: #a261e3;\">GATE_103</b>, <b style=\"color: #db5d88;\">GATE_112</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.9367917 -0.66455036j, -0.01811946-0.44375959j],\n", + " [ 0.55939167+0.39682667j, 0.28150475-0.39682667j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #36dc88;\">_438f3aAABzX</b>, <b style=\"color: #60d66b;\">_438f3aAAFSv</b>, <b style=\"color: #d68daf;\">_438f3aAAByd</b>], tags={<b style=\"color: #a786ce;\">GATE_97</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #d2b137;\">I0</b>, <b style=\"color: #e14f72;\">GATE_87</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #de448f;\">GATE_73</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #cdd996;\">GATE_59</b>, <b style=\"color: #9be538;\">ROUND_2</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #d666a7;\">GATE_68</b>, <b style=\"color: #c659e3;\">GATE_45</b>, <b style=\"color: #53e04b;\">GATE_54</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #bbde95;\">GATE_40</b>, <b style=\"color: #5581db;\">GATE_31</b>, <b style=\"color: #32dec7;\">ROUND_1</b>, <b style=\"color: #3bd699;\">GATE_11</b>, <b style=\"color: #81e4a5;\">GATE_39</b>, <b style=\"color: #d8e230;\">GATE_16</b>, <b style=\"color: #56cf38;\">GATE_25</b>, <b style=\"color: #9f5bd1;\">GATE_30</b>, <b style=\"color: #d39d60;\">GATE_10</b>, <b style=\"color: #d2b45d;\">GATE_0</b>, <b style=\"color: #d1b263;\">ROUND_0</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #40c3d8;\">GATE_1</b>, <b style=\"color: #71d75c;\">GATE_15</b>, <b style=\"color: #b776d2;\">GATE_29</b>, <b style=\"color: #74d5bd;\">GATE_44</b>, <b style=\"color: #e14a48;\">GATE_58</b>, <b style=\"color: #c6d85f;\">GATE_17</b>, <b style=\"color: #64dc8a;\">GATE_2</b>, <b style=\"color: #394bd1;\">GATE_3</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #879acf;\">GATE_126</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #bedd87;\">GATE_116</b>, <b style=\"color: #bfd68e;\">GATE_155</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #d3e265;\">GATE_145</b>, <b style=\"color: #d8d187;\">GATE_184</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #82e2b2;\">GATE_174</b>, <b style=\"color: #93dab6;\">GATE_213</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #93d685;\">GATE_203</b>, <b style=\"color: #a64adf;\">GATE_218</b>, <b style=\"color: #53dfde;\">GATE_232</b>, <b style=\"color: #e046ba;\">GATE_242</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #db8dc2;\">GATE_219</b>, <b style=\"color: #4ee062;\">GATE_233</b>, <b style=\"color: #a4d177;\">GATE_243</b>, <b style=\"color: #9ee086;\">GATE_204</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #9696e0;\">GATE_228</b>, <b style=\"color: #8b5dde;\">GATE_189</b>, <b style=\"color: #e4b135;\">GATE_175</b>, <b style=\"color: #a658e3;\">GATE_190</b>, <b style=\"color: #d2983e;\">GATE_199</b>, <b style=\"color: #da5347;\">GATE_160</b>, <b style=\"color: #6fdd74;\">GATE_146</b>, <b style=\"color: #af7fdf;\">GATE_161</b>, <b style=\"color: #5d88ce;\">GATE_170</b>, <b style=\"color: #63e1a7;\">GATE_131</b>, <b style=\"color: #d992b1;\">GATE_117</b>, <b style=\"color: #9dcee4;\">GATE_132</b>, <b style=\"color: #7a99ce;\">GATE_141</b>, <b style=\"color: #e08688;\">GATE_156</b>, <b style=\"color: #39d176;\">GATE_147</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>, <b style=\"color: #7ccad2;\">GATE_176</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #7a47d9;\">GATE_205</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #9e5bd3;\">GATE_162</b>, <b style=\"color: #de804b;\">GATE_148</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #cd39a5;\">GATE_102</b>, <b style=\"color: #b6e595;\">GATE_88</b>, <b style=\"color: #a261e3;\">GATE_103</b>, <b style=\"color: #db5d88;\">GATE_112</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[[ 0.9367917 -0.66455036j, -0.01811946-0.44375959j],\n", " [ 0.41284054+0.16374854j, 0.30657993-0.21748464j]],\n", "\n", " [[ 0.4201327 -0.2980378j , -0.3613847 -0.56550071j],\n", - " [ 0.41430484+0.52795972j, 1.05034446-0.74510352j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #6968de;\">_119073AASdu</b>, <b style=\"color: #2bce3a;\">_119073AASdv</b>], tags={<b style=\"color: #d36c8f;\">GATE_74</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #53d4b1;\">GATE_83</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #cd39a5;\">GATE_102</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #d2b137;\">I0</b>, <b style=\"color: #b6e595;\">GATE_88</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a786ce;\">GATE_97</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #63e1a7;\">GATE_131</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #d992b1;\">GATE_117</b>, <b style=\"color: #879acf;\">GATE_126</b>, <b style=\"color: #9dcee4;\">GATE_132</b>, <b style=\"color: #7a99ce;\">GATE_141</b>, <b style=\"color: #da5347;\">GATE_160</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #6fdd74;\">GATE_146</b>, <b style=\"color: #bfd68e;\">GATE_155</b>, <b style=\"color: #af7fdf;\">GATE_161</b>, <b style=\"color: #5d88ce;\">GATE_170</b>, <b style=\"color: #8b5dde;\">GATE_189</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #e4b135;\">GATE_175</b>, <b style=\"color: #d8d187;\">GATE_184</b>, <b style=\"color: #a658e3;\">GATE_190</b>, <b style=\"color: #d2983e;\">GATE_199</b>, <b style=\"color: #db8dc2;\">GATE_219</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #4ee062;\">GATE_233</b>, <b style=\"color: #a4d177;\">GATE_243</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #9ee086;\">GATE_204</b>, <b style=\"color: #93dab6;\">GATE_213</b>, <b style=\"color: #a64adf;\">GATE_218</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #9696e0;\">GATE_228</b>, <b style=\"color: #e08688;\">GATE_156</b>, <b style=\"color: #39d176;\">GATE_147</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>, <b style=\"color: #7ccad2;\">GATE_176</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #7a47d9;\">GATE_205</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #9e5bd3;\">GATE_162</b>, <b style=\"color: #de804b;\">GATE_148</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #a261e3;\">GATE_103</b>, <b style=\"color: #db5d88;\">GATE_112</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[-0.21325027+0.74103163j, -0.21325027+0.74103163j],\n", + " [ 0.41430484+0.52795972j, 1.05034446-0.74510352j]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\"color: #e55471;\">Tensor</b>(shape=(<b style=\"color: #828fdd;\">2</b>, <b style=\"color: #828fdd;\">2</b>), inds=[<b style=\"color: #36dc88;\">_438f3aAABzX</b>, <b style=\"color: #d1bc7c;\">_438f3aAABzY</b>], tags={<b style=\"color: #d36c8f;\">GATE_74</b>, <b style=\"color: #4cdd85;\">ROUND_3</b>, <b style=\"color: #5457cd;\">RZ</b>, <b style=\"color: #d19b78;\">I1</b>, <b style=\"color: #53d4b1;\">GATE_83</b>, <b style=\"color: #74e450;\">CZ</b>, <b style=\"color: #dd5dd7;\">I2</b>, <b style=\"color: #cd39a5;\">GATE_102</b>, <b style=\"color: #d7df43;\">ROUND_4</b>, <b style=\"color: #d2b137;\">I0</b>, <b style=\"color: #b6e595;\">GATE_88</b>, <b style=\"color: #4432d2;\">RX</b>, <b style=\"color: #a786ce;\">GATE_97</b>, <b style=\"color: #635ed0;\">CX</b>, <b style=\"color: #63e1a7;\">GATE_131</b>, <b style=\"color: #e095b9;\">ROUND_5</b>, <b style=\"color: #d992b1;\">GATE_117</b>, <b style=\"color: #879acf;\">GATE_126</b>, <b style=\"color: #9dcee4;\">GATE_132</b>, <b style=\"color: #7a99ce;\">GATE_141</b>, <b style=\"color: #da5347;\">GATE_160</b>, <b style=\"color: #86daa6;\">ROUND_6</b>, <b style=\"color: #6fdd74;\">GATE_146</b>, <b style=\"color: #bfd68e;\">GATE_155</b>, <b style=\"color: #af7fdf;\">GATE_161</b>, <b style=\"color: #5d88ce;\">GATE_170</b>, <b style=\"color: #8b5dde;\">GATE_189</b>, <b style=\"color: #70cf95;\">ROUND_7</b>, <b style=\"color: #e4b135;\">GATE_175</b>, <b style=\"color: #d8d187;\">GATE_184</b>, <b style=\"color: #a658e3;\">GATE_190</b>, <b style=\"color: #d2983e;\">GATE_199</b>, <b style=\"color: #db8dc2;\">GATE_219</b>, <b style=\"color: #c255d1;\">ROUND_8</b>, <b style=\"color: #4ee062;\">GATE_233</b>, <b style=\"color: #a4d177;\">GATE_243</b>, <b style=\"color: #b3e247;\">ROUND_9</b>, <b style=\"color: #a17ee2;\">H</b>, <b style=\"color: #9ee086;\">GATE_204</b>, <b style=\"color: #93dab6;\">GATE_213</b>, <b style=\"color: #a64adf;\">GATE_218</b>, <b style=\"color: #b85cd6;\">GATE_220</b>, <b style=\"color: #9696e0;\">GATE_228</b>, <b style=\"color: #e08688;\">GATE_156</b>, <b style=\"color: #39d176;\">GATE_147</b>, <b style=\"color: #3a2ed2;\">GATE_185</b>, <b style=\"color: #7ccad2;\">GATE_176</b>, <b style=\"color: #92e0cc;\">GATE_214</b>, <b style=\"color: #7a47d9;\">GATE_205</b>, <b style=\"color: #b7d977;\">GATE_206</b>, <b style=\"color: #dd65d9;\">I3</b>, <b style=\"color: #859dcf;\">GATE_234</b>, <b style=\"color: #93bde0;\">GATE_244</b>, <b style=\"color: #58e1ab;\">GATE_221</b>, <b style=\"color: #823edb;\">GATE_235</b>, <b style=\"color: #5eafe0;\">GATE_245</b>, <b style=\"color: #b671cf;\">GATE_222</b>, <b style=\"color: #998ad1;\">I4</b>, <b style=\"color: #ce375d;\">GATE_229</b>, <b style=\"color: #d15e2e;\">GATE_191</b>, <b style=\"color: #dc5073;\">GATE_177</b>, <b style=\"color: #79cdd9;\">GATE_192</b>, <b style=\"color: #475ee4;\">GATE_200</b>, <b style=\"color: #9e5bd3;\">GATE_162</b>, <b style=\"color: #de804b;\">GATE_148</b>, <b style=\"color: #70e45f;\">GATE_163</b>, <b style=\"color: #8db5ce;\">GATE_171</b>, <b style=\"color: #a261e3;\">GATE_103</b>, <b style=\"color: #db5d88;\">GATE_112</b>}),</summary>backend=<b style=\"color: #7fdd73;\">numpy</b>, dtype=<b style=\"color: #443ce1;\">complex128</b>, data=array([[-0.21325027+0.74103163j, -0.21325027+0.74103163j],\n", " [ 0.62892738+0.44615459j, -0.62892738-0.44615459j]])</details></samp></details></samp>" ], "text/plain": [ "TensorNetworkGen(tensors=87, indices=67)" ] }, - "execution_count": 33, + "execution_count": 34, "metadata": {}, "output_type": "execute_result" } @@ -54566,6 +2095,7 @@ }, { "cell_type": "markdown", + "id": "482fff96-b375-421b-81b7-ddbdc75ce84c", "metadata": { "raw_mimetype": "text/restructuredtext" }, @@ -54577,16 +2107,17 @@ }, { "cell_type": "code", - "execution_count": 34, + "execution_count": 35, + "id": "87a331aa-9186-49a8-bd7d-d51ca4f78c10", "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "0.99999999999996" + "0.9999999999999576" ] }, - "execution_count": 34, + "execution_count": 35, "metadata": {}, "output_type": "execute_result" } @@ -54598,6 +2129,7 @@ }, { "cell_type": "markdown", + "id": "38655ea1-568c-46df-aae5-b960816b7c4d", "metadata": { "raw_mimetype": "text/restructuredtext" }, @@ -54627,12 +2159,13 @@ "\n", "$$\n", "\\langle \\psi_{3, 4} | Z_3 \\otimes Z_4 | \\psi_{3, 4} \\rangle\n", - "$$\n" + "$$" ] }, { "cell_type": "code", - "execution_count": 35, + "execution_count": 36, + "id": "3c59eda8-d59f-4af4-9225-86ec3b3bdc82", "metadata": {}, "outputs": [], "source": [ @@ -54643,6 +2176,7 @@ }, { "cell_type": "markdown", + "id": "6461bb03-5a06-4f21-bee8-44d8887fbc3d", "metadata": { "raw_mimetype": "text/restructuredtext" }, @@ -54654,16 +2188,17 @@ }, { "cell_type": "code", - "execution_count": 36, + "execution_count": 37, + "id": "d078cd57-7712-4ab5-bd59-e17b3780771e", "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "222176" + "228328" ] }, - "execution_count": 36, + "execution_count": 37, "metadata": {}, "output_type": "execute_result" } @@ -54676,6 +2211,7 @@ }, { "cell_type": "markdown", + "id": "64bdd81b-6ba2-4e11-8d86-44070722b7b5", "metadata": { "raw_mimetype": "text/restructuredtext" }, @@ -54688,14 +2224,15 @@ }, { "cell_type": "code", - "execution_count": 37, + "execution_count": 38, + "id": "f902f982-3ffd-4e5d-a338-7477e85c9b8d", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "43.8 ms ± 713 μs per loop (mean ± std. dev. of 7 runs, 10 loops each)\n" + "16.1 ms ± 118 μs per loop (mean ± std. dev. of 7 runs, 100 loops each)\n" ] } ], @@ -54706,6 +2243,7 @@ }, { "cell_type": "markdown", + "id": "72e8ad06-9e3c-4dcf-a224-c43ad707f1ca", "metadata": {}, "source": [ "We can compare this to just performing the main contraction:" @@ -54713,14 +2251,15 @@ }, { "cell_type": "code", - "execution_count": 38, + "execution_count": 39, + "id": "e8136022-0b6f-487d-b90d-fe2b91dd325d", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "3.73 ms ± 137 μs per loop (mean ± std. dev. of 7 runs, 100 loops each)\n" + "1.21 ms ± 10.3 μs per loop (mean ± std. dev. of 7 runs, 1,000 loops each)\n" ] } ], @@ -54731,6 +2270,7 @@ }, { "cell_type": "markdown", + "id": "19c8c68c-1557-470c-a02e-b1ceb97bf2f5", "metadata": { "raw_mimetype": "text/restructuredtext" }, @@ -54742,21 +2282,22 @@ "You can also supply a customized `PathOptimizer` instance here, an example of which\n", "is the `opt_einsum.RandomGreedy`\n", "[optimizer](https://optimized-einsum.readthedocs.io/en/stable/random_greedy_path.html)\n", - "(which is itself called by `'auto-hq'` in fact).\n" + "(which is itself called by `'auto-hq'` in fact)." ] }, { "cell_type": "code", - "execution_count": 39, + "execution_count": 40, + "id": "1a3ebbdc-43fd-4f95-a9df-5f3b4fd94603", "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "222176" + "228328" ] }, - "execution_count": 39, + "execution_count": 40, "metadata": {}, "output_type": "execute_result" } @@ -54774,6 +2315,7 @@ }, { "cell_type": "markdown", + "id": "12c44773-7681-471a-a846-d12417070fdd", "metadata": {}, "source": [ "We see it has found a much better path than `'greedy'`, which is not so surprising.\n", @@ -54784,16 +2326,17 @@ }, { "cell_type": "code", - "execution_count": 40, + "execution_count": 41, + "id": "12ec5f53-aaac-4731-b9b7-154be4ff91a6", "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "0.04035324286371912" + "0.04035324286372618" ] }, - "execution_count": 40, + "execution_count": 41, "metadata": {}, "output_type": "execute_result" } @@ -54804,27 +2347,26 @@ }, { "cell_type": "code", - "execution_count": 41, + "execution_count": 42, + "id": "db73fe14-5df4-4fd3-b2d1-f299e6822bcd", "metadata": {}, "outputs": [ { - "data": { - "text/plain": [ - "0.04035324286371912" - ] - }, - "execution_count": 41, - "metadata": {}, - "output_type": "execute_result" + "name": "stdout", + "output_type": "stream", + "text": [ + "14.4 ms ± 95.6 μs per loop (mean ± std. dev. of 7 runs, 100 loops each)\n" + ] } ], "source": [ - "# %%timeit\n", + "%%timeit\n", "circ.local_expectation(ZZ, where, optimize=tree)" ] }, { "cell_type": "markdown", + "id": "192ca463-0d59-4076-a45a-ef7068f9925b", "metadata": { "raw_mimetype": "text/restructuredtext" }, @@ -54857,23 +2399,24 @@ }, { "cell_type": "code", - "execution_count": 42, + "execution_count": 43, + "id": "f0ed7460-3834-4bdf-9d9e-46a652c17171", "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ - "F=4.64 C=5.94 S=10.00 P=11.63: 100%|██████████| 16/16 [00:09<00:00, 1.65it/s]\n" + "F=4.60 C=5.89 S=10.00 P=11.31: 100%|██████████████████████████████████████████████████████████████████████████████████████████████████████████| 16/16 [00:04<00:00, 3.80it/s]\n" ] }, { "data": { "text/plain": [ - "{'flops': 43442, 'write': 12995, 'size': 1024}" + "{'flops': 40212, 'write': 11365, 'size': 1024}" ] }, - "execution_count": 42, + "execution_count": 43, "metadata": {}, "output_type": "execute_result" } @@ -54897,6 +2440,7 @@ }, { "cell_type": "markdown", + "id": "d5355777-74b8-4993-8afd-9ae419c377bc", "metadata": {}, "source": [ "We can see even for this small contraction it has improved on the `RandomGreedy` path cost.\n", @@ -54907,14 +2451,15 @@ }, { "cell_type": "code", - "execution_count": 43, + "execution_count": 44, + "id": "dd970b4e-0bfc-497c-9d57-a579776c284b", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "40.7 ms ± 1.25 ms per loop (mean ± std. dev. of 7 runs, 10 loops each)\n" + "15.3 ms ± 54.3 μs per loop (mean ± std. dev. of 7 runs, 100 loops each)\n" ] } ], @@ -54925,6 +2470,7 @@ }, { "cell_type": "markdown", + "id": "dabf0797-3a9e-49ed-b86d-f95d0e03dd37", "metadata": {}, "source": [ "Again, since the main contraction is very small, we don't see any real improvement." @@ -54932,6 +2478,7 @@ }, { "cell_type": "markdown", + "id": "a10637f4-8148-4869-aa3f-eacec3b77c2c", "metadata": {}, "source": [ "`cotengra` also has a `ContractionTree` object for manipulating and visualizing\n", @@ -54940,5759 +2487,14 @@ }, { "cell_type": "code", - "execution_count": 44, + "execution_count": 46, + "id": "a1c1fd3e-7be2-4070-91e8-790e5143b0cf", "metadata": {}, "outputs": [ { "data": { "image/svg+xml": [ - "<?xml version=\"1.0\" encoding=\"utf-8\" standalone=\"no\"?>\n", - "<!DOCTYPE svg PUBLIC \"-//W3C//DTD SVG 1.1//EN\"\n", - " \"http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd\">\n", - "<svg xmlns:xlink=\"http://www.w3.org/1999/xlink\" width=\"452.9175pt\" height=\"291.6pt\" viewBox=\"0 0 452.9175 291.6\" xmlns=\"http://www.w3.org/2000/svg\" version=\"1.1\">\n", - " <metadata>\n", - " <rdf:RDF xmlns:dc=\"http://purl.org/dc/elements/1.1/\" xmlns:cc=\"http://creativecommons.org/ns#\" xmlns:rdf=\"http://www.w3.org/1999/02/22-rdf-syntax-ns#\">\n", - " <cc:Work>\n", - " <dc:type 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height=\"180\"/></clipPath></defs></svg>" ], "text/plain": [ "<Figure size 500x500 with 3 Axes>" @@ -60709,7 +2511,7 @@ "(<Figure size 500x500 with 3 Axes>, <Axes: >)" ] }, - "execution_count": 44, + "execution_count": 46, "metadata": {}, "output_type": "execute_result" } @@ -60720,15 +2522,54 @@ }, { "cell_type": "markdown", + "id": "fc6cd08a-45d3-489a-b2ae-ba824fcec1fc", "metadata": {}, "source": [ "Here the, grey network at the bottom is the TN to be contracted, and the tree\n", "above it depicts the series of pairwise contractions and their individual cost\n", - "needed to find the output answer (the node at the top)." + "needed to find the output answer (the node at the top).\n", + "\n", + "See https://cotengra.readthedocs.io/en/latest/visualization.html for other methods:" + ] + }, + { + "cell_type": "code", + "execution_count": 45, + "id": "e97ec69a-7ea5-4108-a28d-c7bd91e48e41", + "metadata": {}, + "outputs": [ + { + "data": { + "image/svg+xml": [ + "<?xml version=\"1.0\" 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"execution_count": 45, + "execution_count": 47, + "id": "42a00fb4-5733-403b-949a-017f85618295", "metadata": {}, "outputs": [ { @@ -60750,7 +2592,7 @@ "{2, 4, 8}" ] }, - "execution_count": 45, + "execution_count": 47, "metadata": {}, "output_type": "execute_result" } @@ -60761,12 +2603,13 @@ }, { "cell_type": "markdown", + "id": "f347fa46-918a-49cd-9be8-5f8c5a51b89d", "metadata": {}, "source": [ "When it comes to the actual contraction however, where large tensors will appear, it can be advantageous to\n", "use a different library to perform the contractions. If you specify a ``backend`` kwarg, before contraction,\n", "the arrays will converted to the ``backend``, then the contraction performed, and the result converted back\n", - "to ``numpy``. \n", + "to ``numpy``.\n", "[The list of available backends is here](https://optimized-einsum.readthedocs.io/en/stable/backends.html#special-gpu-backends-for-numpy-arrays), including:\n", "\n", "\n", @@ -60778,42 +2621,45 @@ }, { "cell_type": "markdown", + "id": "d161043c-ae26-4d50-a7e4-de2f85326b6c", "metadata": {}, "source": [ "Sampling is an excellent candidate for GPU acceleration as the same geometry TNs\n", - "are contracted over and over again and since sampling is inherently a low \n", + "are contracted over and over again and since sampling is inherently a low\n", "precision task, single precision arrays are a natural fit." ] }, { "cell_type": "code", - "execution_count": 46, + "execution_count": 48, + "id": "d99ed8d4-b137-4ce1-b401-6991e95d78b8", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "1011111001\n", - "1101000001\n", - "1000100011\n", - "0011101000\n", - "0010100101\n", - "1100001101\n", - "1111011010\n", - "0001111101\n", - "0111001001\n", - "1001000000\n" + "1001000111\n", + "0111100001\n", + "1011000000\n", + "0101101000\n", + "0101110101\n", + "0011001001\n", + "1001100000\n", + "1010011001\n", + "1111101000\n", + "1000010010\n" ] } ], "source": [ "for b in circ.sample(10, backend='jax', dtype='complex64'):\n", - " print(b)\n" + " print(b)" ] }, { "cell_type": "markdown", + "id": "865bc679-0bdf-4f58-8dab-ec17853093b2", "metadata": { "raw_mimetype": "text/restructuredtext" }, @@ -60831,17 +2677,20 @@ "Here's a list of things to check if you want to ensure you are getting the\n", "most performance out of your circuit simulation:\n", "\n", - "- What contraction path optimizer are you using? If performance isn't great, have you tried `cotengra`?\n", - "- How are you applying the gates? For example, `gate_opts={'contract': False}` (no decomposition) can be better for diagonal 2-qubit gates.\n", - "- How are you grouping the qubits? For sampling, there is a sweet spot for `group_size` usually. For chaotic sampling, you might try the *last* \\$M\\$ marginal qubits rather than the *first*, for example.\n", - "- What local simplifications are you using, and in what order? `simplify_sequence='SADCR'` is also good sometimes.\n", - "- If the computation is contraction dominated, can you run it on a GPU?\n" + "- If you are sampling:\n", + " - [ ] Have you tried the *gate-by-gate* method?\n", + " - [ ] How are you grouping the qubits? For sampling, there is a sweet spot for `group_size` usually. For chaotic sampling, you might try the *last* \\$M\\$ marginal qubits rather than the *first*, for example.\n", + "- [ ] What contraction path optimizer are you using? If performance isn't great, have you tried [`cotengra`](https://cotengra.readthedocs.io)?\n", + " - [ ] if you are using `cotengra` and subtree-reconfiguration / dynamic slicing, have you installed [`cotengrust`](https://github.com/jcmgray/cotengrust)?\n", + "- [ ] How are you applying the gates? For example, `gate_opts={'contract': False}` (no decomposition) can be better for diagonal 2-qubit gates.\n", + "- [ ] What local simplifications are you using, and in what order? `simplify_sequence='SADCR'` is also good sometimes.\n", + "- [ ] If the computation is contraction dominated, can you run it on a GPU?" ] } ], "metadata": { "kernelspec": { - "display_name": "Python 3 (ipykernel)", + "display_name": "Python 3", "language": "python", "name": "python3" }, @@ -60855,7 +2704,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.11.8" + "version": "3" } }, "nbformat": 4, diff --git a/quimb/calc.py b/quimb/calc.py index 1979e62a..87d7f72e 100644 --- a/quimb/calc.py +++ b/quimb/calc.py @@ -357,8 +357,7 @@ def simulate_counts(p, C, phys_dim=2, seed=None): {'000': 514, '111': 510} """ - if seed is not None: - np.random.seed(seed) + rng = np.random.default_rng(seed) n = infer_size(p, phys_dim) d = phys_dim**n @@ -372,7 +371,7 @@ def simulate_counts(p, C, phys_dim=2, seed=None): pi = pi.reshape(-1) # raw counts in terms of integers - raw_counts = np.random.choice(np.arange(d), size=C, p=pi) + raw_counts = rng.choice(d, size=C, p=pi) # convert to frequencies of binary bin_str = "{:0>" + str(n) + "b}" diff --git a/quimb/schematic.py b/quimb/schematic.py index e2d827d5..27f7b00b 100644 --- a/quimb/schematic.py +++ b/quimb/schematic.py @@ -430,6 +430,9 @@ def marker(self, coo, preset=None, **kwargs): coo, preset=preset, n=n, orientation=orientation, **style ) + def square(self, coo, preset=None, **kwargs): + return self.marker(coo, preset=preset, marker="s", **kwargs) + def cube(self, coo, preset=None, **kwargs): """Draw a cube at the specified coordinate, which must be 3D. @@ -825,6 +828,24 @@ def shape(self, coos, preset=None, **kwargs): for coo in coos: self._adjust_lims(*coo) + def rectangle(self, cooa, coob, preset=None, **kwargs): + style = parse_style_preset(self.presets, preset, **kwargs) + radius = style.pop("radius", 0.25) + + forward, inverse = get_rotator_and_inverse(cooa, coob) + + # rotate both onto y=0 + xa, _ = forward(*cooa) + xb, _ = forward(*coob) + points = [ + (xa - radius, -radius), + (xa - radius, +radius), + (xb + radius, +radius), + (xb + radius, -radius), + ] + points = [inverse(*coo) for coo in points] + self.shape(points, **style) + def patch(self, coos, preset=None, **kwargs): """Draw a closed smooth patch through given coordinates. diff --git a/quimb/tensor/__init__.py b/quimb/tensor/__init__.py index da946f8c..a34316d7 100644 --- a/quimb/tensor/__init__.py +++ b/quimb/tensor/__init__.py @@ -8,6 +8,7 @@ Gate, ) from .circuit_gen import ( + circ_a2a_rand, circ_ansatz_1D_brickwork, circ_ansatz_1D_rand, circ_ansatz_1D_zigzag, @@ -222,6 +223,7 @@ "array_contract", "bonds_size", "bonds", + "circ_a2a_rand", "circ_ansatz_1D_brickwork", "circ_ansatz_1D_rand", "circ_ansatz_1D_zigzag", diff --git a/quimb/tensor/circuit.py b/quimb/tensor/circuit.py index 113fe104..e8a988c4 100644 --- a/quimb/tensor/circuit.py +++ b/quimb/tensor/circuit.py @@ -1361,7 +1361,7 @@ def __repr__(self): ) -def sample_bitstring_from_prob_ndarray(p): +def sample_bitstring_from_prob_ndarray(p, seed=None): """Sample a bitstring from n-dimensional tensor ``p`` of probabilities. Examples @@ -1373,7 +1373,8 @@ def sample_bitstring_from_prob_ndarray(p): >>> sample_bitstring_from_prob_ndarray(p) '01011' """ - b = np.random.choice(p.size, p=p.flat) + rng = np.random.default_rng(seed) + b = rng.choice(p.size, p=p.ravel()) return f"{b:0>{p.ndim}b}" @@ -2642,7 +2643,7 @@ def amplitude( optimize="auto-hq", simplify_sequence="ADCRS", simplify_atol=1e-12, - simplify_equalize_norms=False, + simplify_equalize_norms=True, backend=None, dtype="complex128", rehearse=False, @@ -2701,7 +2702,7 @@ def amplitude( # fix the output indices to the correct bitstring for i, x in zip(range(self.N), b): - psi_b.isel_({psi_b.site_ind(i): int(x)}) + psi_b.isel_({psi_b.site_ind(i): x}) # perform a final simplification and cast psi_b.full_simplify_(**fs_opts) @@ -2727,7 +2728,7 @@ def amplitude_rehearse( b="random", simplify_sequence="ADCRS", simplify_atol=1e-12, - simplify_equalize_norms=False, + simplify_equalize_norms=True, optimize="auto-hq", dtype="complex128", rehearse=True, @@ -2766,9 +2767,7 @@ def amplitude_rehearse( """ if b == "random": - import random - - b = [random.choice("01") for _ in range(self.N)] + b = "r" * self.N return self.amplitude( b=b, @@ -2788,7 +2787,7 @@ def partial_trace( optimize="auto-hq", simplify_sequence="ADCRS", simplify_atol=1e-12, - simplify_equalize_norms=False, + simplify_equalize_norms=True, backend=None, dtype="complex128", rehearse=False, @@ -2885,7 +2884,7 @@ def local_expectation( optimize="auto-hq", simplify_sequence="ADCRS", simplify_atol=1e-12, - simplify_equalize_norms=False, + simplify_equalize_norms=True, backend=None, dtype="complex128", rehearse=False, @@ -3078,7 +3077,7 @@ def compute_marginal( if fix: # project (slice) fixed tensors with bitstring # this severs the indices connecting bra and ket on fixed sites - nm_lc.isel_({self.ket_site_ind(i): int(b) for i, b in fix.items()}) + nm_lc.isel_({self.ket_site_ind(i): b for i, b in fix.items()}) # having sliced we can do a final simplify nm_lc.full_simplify_(output_inds=output_inds, **fs_opts) @@ -3215,12 +3214,149 @@ def _group_order(self, order, group_size=1): tuple(sorted(g)) for g in partition_all(group_size, order) ) + def get_qubit_distances(self, method="dijkstra", alpha=2): + """Get a nested dictionary of qubit distances. This is computed from a + graph representing qubit interactions. The graph has an edge between + qubits if they are acted on by the same gate, and the distance-weight + of the edge is exponentially small in the number of gates between them. + + Parameters + ---------- + method : {'dijkstra', 'resistance'}, optional + The method to use to compute the qubit distances. See + :func:`networkx.all_pairs_dijkstra_path_length` and + :func:`networkx.resistance_distance`. + alpha : float, optional + The distance weight between qubits is ``alpha**(num_gates - 1 )``. + + Returns + ------- + dict[int, dict[int, float]] + The distance between each pair of qubits, accessed like + ``distances[q1][q2]``. If two qubits are not connected, the + distance is missing. + """ + import networkx as nx + + G = nx.Graph() + for g in self.gates: + for q1, q2 in itertools.combinations(g.qubits, 2): + if G.has_edge(q1, q2): + G[q1][q2]["weight"] /= alpha + else: + G.add_edge(q1, q2, weight=1) + + if method == "dijkstra": + distances = dict( + nx.all_pairs_dijkstra_path_length(G, weight="weight") + ) + elif method == "resistance": + distances = nx.resistance_distance(G, weight="weight") + else: + raise ValueError(f"Unknown method {method}.") + + return distances + + def reordered_gates_dfs_clustered(self): + """Get the gates reordered by a depth first search traversal of the + multi-qubit gate graph that greedily selects successive gates which + are 'close' in graph distance, and shifts single qubit gates to be + adjacent to multi-qubit gates where possible. + """ + # first we make a directed graph of the multi-qubit gates + successors = {} + predecessors = {} + single_qubit_stacks = {} + single_qubit_predecessors = {} + last_gates = {} + queue = [] + + for i, g in enumerate(self.gates): + if g.total_qubit_count == 1: + # lazily accumulate single qubit gates + (q,) = g.qubits + single_qubit_stacks.setdefault(q, []).append(i) + + else: + pi = predecessors[i] = [] + sqpi = single_qubit_predecessors[i] = [] + + for q in g.qubits: + # collect any single qubit gates acting on this qubit + sqpi.extend(single_qubit_stacks.pop(q, [])) + + if q in last_gates: + # qubit has already been acted on -> have an edge + h = last_gates[q] + # mark h as a predecessor of i + pi.append(h) + # mark i as a successor of h + successors.setdefault(h, []).append(i) + + # mark qubit as acted on + last_gates[q] = i + + if len(pi) == 0: + # no predecessors -> is possible starting multiqubit gate + queue.append(i) + + # then we traverse the multi-qubit gates in a depth first, topological + # order, breaking ties by minimizing the distance between active qubits + distances = self.get_qubit_distances() + + def gate_distance(i, j): + qis = self.gates[i].qubits + qjs = self.gates[j].qubits + return min( + distances[q1].get(q2, float("inf")) for q1 in qis for q2 in qjs + ) + + # sort initial queue by qubit with smallest index + queue.sort(key=lambda i: min(self.gates[i].qubits)) + new_gates = [] + + while queue: + i = queue.pop(0) + + # first flush any single qubit gates acting on the qubits of gate i + new_gates.extend( + self.gates[j] for j in single_qubit_predecessors.pop(i, []) + ) + # then add the gate itself + new_gates.append(self.gates[i]) + + # then remove i as a predecessor of its successors + for j in successors.pop(i, []): + pj = predecessors[j] + pj.remove(i) + if not pj: + # j has no more predecessors -> can be added to queue + queue.append(j) + + # check if this is the last time q is acted on, + # if so flush any remaining single qubit gates + for q in self.gates[i].qubits: + if last_gates[q] == i: + # qubit has been acted on for the last time + new_gates.extend( + self.gates[j] for j in single_qubit_stacks.pop(q, []) + ) + + # sort the queue of possible next gates + queue.sort(key=lambda k: gate_distance(i, k)) + + # flush any remaining single qubit gates + for q in sorted(single_qubit_stacks): + new_gates.extend(self.gates[j] for j in single_qubit_stacks.pop(q)) + + return new_gates + def sample( self, C, qubits=None, order=None, - group_size=1, + group_size=10, max_marginal_storage=2**20, seed=None, optimize="auto-hq", @@ -3228,7 +3364,7 @@ def sample( dtype="complex64", simplify_sequence="ADCRS", simplify_atol=1e-6, - simplify_equalize_norms=False, + simplify_equalize_norms=True, ): r"""Sample the circuit given by ``gates``, ``C`` times, using lightcone cancelling and caching marginal distribution results. This is a @@ -3319,15 +3455,14 @@ def sample( # init TN norms, contraction trees, and marginals self._maybe_init_storage() + rng = np.random.default_rng(seed) + # which qubits and an ordering e.g. (2, 3, 4, 5), (5, 3, 4, 2) qubits, order = self._parse_qubits_order(qubits, order) # group the ordering e.g. ((5, 3), (4, 2)) groups = self._group_order(order, group_size) - if seed is not None: - np.random.seed(seed) - result = dict() for _ in range(C): for where in groups: @@ -3360,7 +3495,7 @@ def sample( p = self._sampled_conditionals[key] # the sampled bitstring e.g. '1' or '001010101' - b_where = sample_bitstring_from_prob_ndarray(p) + b_where = sample_bitstring_from_prob_ndarray(p, seed=rng) # split back into individual qubit results for q, b in zip(where, b_where): @@ -3373,12 +3508,12 @@ def sample_rehearse( self, qubits=None, order=None, - group_size=1, + group_size=10, result=None, optimize="auto-hq", simplify_sequence="ADCRS", simplify_atol=1e-6, - simplify_equalize_norms=False, + simplify_equalize_norms=True, rehearse=True, progbar=False, ): @@ -3431,7 +3566,7 @@ def sample_rehearse( groups = self._group_order(order, group_size) if result is None: - result = {q: "0" for q in qubits} + result = {q: "r" for q in qubits} fix = {} tns_and_trees = {} @@ -3459,6 +3594,7 @@ def sample_chaotic( self, C, marginal_qubits, + fix=None, max_marginal_storage=2**20, seed=None, optimize="auto-hq", @@ -3466,7 +3602,7 @@ def sample_chaotic( dtype="complex64", simplify_sequence="ADCRS", simplify_atol=1e-6, - simplify_equalize_norms=False, + simplify_equalize_norms=True, ): r"""Sample from this circuit, *assuming* it to be chaotic. Which is to say, only compute and sample correctly from the final marginal, @@ -3502,6 +3638,9 @@ def sample_chaotic( The number of qubits to treat as marginal, or the actual qubits. If an int is given then the qubits treated as marginal will be ``circuit.calc_qubit_ordering()[:marginal_qubits]``. + fix : None or dict[int, str], optional + Measurement results on other qubits to fix. These will be randomly + sampled if ``fix`` is not given or a qubit is missing. seed : None or int, optional A random seed, passed to ``numpy.random.seed`` if given. optimize : str, optional @@ -3531,8 +3670,7 @@ def sample_chaotic( self._maybe_init_storage() qubits = tuple(range(self.N)) - if seed is not None: - np.random.seed(seed) + rng = np.random.default_rng(seed) # choose which qubits to treat as marginal - ideally 'towards one side' # to increase contraction efficiency @@ -3547,7 +3685,10 @@ def sample_chaotic( for _ in range(C): # generate a random bit-string for the fixed qubits for q in fix_qubits: - result[q] = np.random.choice(("0", "1")) + if (fix is None) or (q not in fix): + result[q] = rng.choice(("0", "1")) + else: + result[q] = fix[q] # compute the remaining marginal key = (where, tuple(sorted(result.items()))) @@ -3588,7 +3729,7 @@ def sample_chaotic_rehearse( optimize="auto-hq", simplify_sequence="ADCRS", simplify_atol=1e-6, - simplify_equalize_norms=False, + simplify_equalize_norms=True, dtype="complex64", rehearse=True, ): @@ -3664,13 +3805,275 @@ def sample_chaotic_rehearse( sample_chaotic_rehearse, rehearse="tn" ) + def get_gate_by_gate_circuits(self, group_size=10): + """Get a sequence of circuits by partitioning the gates into groups + such circuit `i + 1` acts on at most ``group_size`` new qubits compared + to circuit `i`. + + Parameters + ---------- + group_size : int, optional + The maximum number of new qubits that can be acted on by a circuit + compared to its predecessor. + + Returns + ------- + Sequence[dict] + A sequence of dicts, each with keys ``'circuit'`` and ``'where'``, + where the former is a :class:`~quimb.tensor.circuit.Circuit` and + the latter the tuple of new qubits that it acts on comparaed to + the previous circuit. + """ + circs = [self.__class__(self.N)] + groups = [] + current_group = set() + + # this ensures that single qubit gates are always adjacent to + # multi-qubit gates and will thus always be included in the same group + gates = self.reordered_gates_dfs_clustered() + + for gate in gates: + # if we were to add next gate, how many new qubits would we have? + next_group = current_group.union(gate.qubits) + if len(next_group) > group_size: + # over the limit: flush a copy of the current circuit and group + groups.append(tuple(sorted(current_group))) + circs.append(circs[-1].copy()) + # start a new group + current_group = set(gate.qubits) + else: + # add the gate to the current group + current_group = next_group + circs[-1].apply_gate(gate) + + # add the final group corresponding to circs[-1] + groups.append(tuple(sorted(current_group))) + + return tuple({"circuit": c, "where": g} for c, g in zip(circs, groups)) + + def sample_gate_by_gate( + self, + C, + group_size=10, + seed=None, + max_marginal_storage=2**20, + optimize="auto-hq", + backend=None, + dtype="complex64", + simplify_sequence="ADCRS", + simplify_atol=1e-6, + simplify_equalize_norms=True, + ): + """Sample this circuit using the gate-by-gate method, where we 'evolve' + a result bitstring by sequentially including more and more gates, at + each step updating the result by computing a full conditional marginal. + See "How to simulate quantum measurement without computing marginals" + by Sergey Bravyi, David Gosset, Yinchen Liu + (https://arxiv.org/abs/2112.08499). The overall complexity of this is + guaranteed to be similar to that of computing a single amplitude which + can be much better than the naive "qubit-by-qubit" (`.sample`) method. + However, it requires evaluting a number of tensor networks that scales + linearly with the number of gates which can offset any practical + advantages for shallow circuits for example. + + Parameters + ---------- + C : int + The number of samples to generate. + group_size : int, optional + The maximum number of qubits that can be acted on by a circuit + compared to its predecessor. This will be the dimension of the + marginal computed at each step. + seed : None or int, optional + A random seed, passed to ``numpy.random.seed`` if given. + max_marginal_storage : int, optional + The total cumulative number of marginal probabilites to cache, once + this is exceeded caching will be turned off. + optimize : str, optional + Contraction path optimizer to use for the marginals, shouldn't be + a non-reusable path optimizer as called on many different TNs. + Passed to :func:`cotengra.array_contract_tree`. + backend : str, optional + Backend to perform the marginal contraction with, e.g. ``'numpy'``, + ``'cupy'`` or ``'jax'``. Passed to ``cotengra``. + dtype : str, optional + Data type to cast the TN to before contraction. + simplify_sequence : str, optional + Which local tensor network simplifications to perform and in which + order, see + :meth:`~quimb.tensor.tensor_core.TensorNetwork.full_simplify`. + simplify_atol : float, optional + The tolerance with which to compare to zero when applying + :meth:`~quimb.tensor.tensor_core.TensorNetwork.full_simplify`. + simplify_equalize_norms : bool, optional + Actively renormalize tensor norms during simplification. + rehearse : bool, optional + If ``True``, generate and cache the simplified tensor network and + contraction tree but don't actually perform the contraction. + Returns a dict with keys ``'tn'`` and ``'tree'`` with the tensor + network that will be contracted and the corresponding contraction + tree if so. + + Yields + ------ + str + """ + self._maybe_init_storage() + + rng = np.random.default_rng(seed) + + key = ("gate_by_gate_circuits", group_size) + try: + circs_wheres = self._storage[key] + except KeyError: + circs_wheres = self.get_gate_by_gate_circuits(group_size) + self._storage[key] = circs_wheres + + for _ in range(C): + # start with all qubits in the |0> state + result = {q: "0" for q in range(self.N)} + + for circ_where in circs_wheres: + # get the next circuit and the new group of qubits + circ_g = circ_where["circuit"] + where = circ_where["where"] + + # remove the new group of qubits from our current result + for q in where: + result.pop(q) + + # check if we have already computed the conditional + key = (where, tuple(sorted(result.items()))) + + if key not in circ_g._sampled_conditionals: + p = circ_g.compute_marginal( + where, + fix=result, + optimize=optimize, + backend=backend, + dtype=dtype, + simplify_sequence=simplify_sequence, + simplify_atol=simplify_atol, + simplify_equalize_norms=simplify_equalize_norms, + ) + p /= p.sum() + + if circ_g._marginal_storage_size <= max_marginal_storage: + circ_g._sampled_conditionals[key] = p + circ_g._marginal_storage_size += p.size + else: + p = circ_g._sampled_conditionals[key] + + # sample a configuration for our new group + b_where = sample_bitstring_from_prob_ndarray(p, seed=rng) + + # update the fixed qubits given new group result + for q, qx in zip(where, b_where): + result[q] = qx + + yield "".join(result[i] for i in range(self.N)) + + def sample_gate_by_gate_rehearse( + self, + group_size=10, + optimize="auto-hq", + dtype="complex64", + simplify_sequence="ADCRS", + simplify_atol=1e-6, + simplify_equalize_norms=True, + rehearse=True, + progbar=False, + ): + """Perform the preparations and contraction tree findings for + :meth:`~quimb.tensor.circuit.Circuit.sample_gate_by_gate`, caching + various intermedidate objects, but don't perform the main contractions. + + Parameters + ---------- + group_size : int, optional + The maximum number of qubits that can be acted on by a circuit + compared to its predecessor. This will be the dimension of the + marginal computed at each step. + optimize : str, optional + Contraction path optimizer to use for the marginals, shouldn't be + a non-reusable path optimizer as called on many different TNs. + Passed to :func:`cotengra.array_contract_tree`. + dtype : str, optional + Data type to cast the TN to before contraction. + simplify_sequence : str, optional + Which local tensor network simplifications to perform and in which + order, see + :meth:`~quimb.tensor.tensor_core.TensorNetwork.full_simplify`. + simplify_atol : float, optional + The tolerance with which to compare to zero when applying + :meth:`~quimb.tensor.tensor_core.TensorNetwork.full_simplify`. + simplify_equalize_norms : bool, optional + Actively renormalize tensor norms during simplification. + rehearse : True or "tn", optional + If ``True``, generate and cache the simplified tensor network and + contraction tree but don't actually perform the contraction. If + "tn", only generate the simplified tensor networks. + + Returns + ------- + Sequence[dict] or Sequence[TensorNetwork] + """ + self._maybe_init_storage() + + key = ("gate_by_gate_circuits", group_size) + try: + circs_wheres = self._storage[key] + except KeyError: + circs_wheres = self.get_gate_by_gate_circuits(group_size) + self._storage[key] = circs_wheres + + rehs = [] + result = {q: "0" for q in range(self.N)} + + for circs_wheres in _progbar(circs_wheres, disable=not progbar): + # get the next circuit and the new group of qubits + circ_g = circs_wheres["circuit"] + where = circs_wheres["where"] + + # remove the new group of qubits from our current result + for q in where: + result.pop(q) + + r = circ_g.compute_marginal( + where, + fix=result, + optimize=optimize, + dtype=dtype, + simplify_sequence=simplify_sequence, + simplify_atol=simplify_atol, + simplify_equalize_norms=simplify_equalize_norms, + rehearse=rehearse, + ) + + if rehearse != "tn": + r["where"] = where + r["circuit"] = circ_g + + rehs.append(r) + + # update the fixed qubits with randomly rotated results so we + # don't get zero probability networks when simplifying + for q in where: + result[q] = "r" + + return rehs + + sample_gate_by_gate_tns = functools.partialmethod( + sample_gate_by_gate_rehearse, rehearse="tn" + ) + def to_dense( self, reverse=False, optimize="auto-hq", simplify_sequence="R", simplify_atol=1e-12, - simplify_equalize_norms=False, + simplify_equalize_norms=True, backend=None, dtype=None, rehearse=False, @@ -3846,7 +4249,7 @@ def xeb_ex( optimize="auto-hq", simplify_sequence="R", simplify_atol=1e-12, - simplify_equalize_norms=False, + simplify_equalize_norms=True, dtype=None, backend=None, autojit=False, @@ -3957,6 +4360,112 @@ def update_params_from(self, tn): self.clear_storage() + def draw( + self, + figsize=None, + radius=1 / 3, + drawcolor=(0.5, 0.5, 0.5), + linewidth=1, + ): + """Draw a simple linear schematic of the circuit. + + Parameters + ---------- + figsize : tuple, optional + The size of the figure, if not given will be set based on the + number of gates and qubits. + radius : float, optional + The radius of the gates. + drawcolor : tuple, optional + The color of the wires. + linewidth : float, optional + The linewidth of the wires. + + Returns + ------- + fig : matplotlib.Figure + The figure object. + ax : matplotlib.Axes + The axis object. + """ + from quimb.schematic import Drawing, hash_to_color + + if figsize is None: + figsize = (self.num_gates / 6, self.N / 6) + + d = Drawing( + figsize=figsize, + presets=dict( + wire=dict( + color=drawcolor, + linewidth=linewidth, + ), + gate=dict( + radius=radius, + ), + ), + ) + + depths = {} + for i, g in enumerate(self.gates): + # level = max(depths.get(q, 0) for q in g.qubits) + 1 + level = i + + if len(g.qubits) == 1: + (q,) = g.qubits + # draw line from previous gate to this one + d.line( + (depths.get(q, -1) + radius, q), + (level - radius, q), + preset="wire", + zorder=level, + ) + # draw the gate + d.marker( + (level, q), + color=hash_to_color(g.label), + zorder=0, + preset="gate", + ) + # record last gate on this qubit + depths[q] = level + else: + # stretch a box over all qubits + qmin = min(g.qubits) + qmax = max(g.qubits) + d.rectangle( + (level, qmin), + (level, qmax), + color=hash_to_color(g.label), + zorder=0, + alpha=1 / 3, + preset="gate", + ) + for q in g.qubits: + # draw markers on each qubit acted on + d.marker( + (level, q), + color=hash_to_color(g.label), + zorder=0, + preset="gate", + ) + # draw lines from previous gate to this one + d.line( + (depths.get(q, -1) + radius, q), + (level - radius, q), + preset="wire", + zorder=level, + ) + # record last gate on this qubit + depths[q] = level + + # draw final lines to the right + level = max(depths.values(), default=0) + 1 + for q in depths: + d.line((depths.get(q, -1), q), (level, q), preset="wire") + + return d.fig, d.ax + def __repr__(self): r = "<Circuit(n={}, num_gates={}, gate_opts={})>" return r.format(self.N, self.num_gates, self.gate_opts) @@ -4152,6 +4661,36 @@ def error_estimate(self): """ return 1 - self.fidelity_estimate() + def local_expectation( + self, + G, + where, + normalized=False, + **contract_opts, + ): + """Compute the local expectation value of a local operator at ``where`` + (via forming the reduced density matrix). Note this moves the + orthogonality around inplace, and records it in `info`. + + Parameters + ---------- + G : Tensor + The local operator tensor. + where : int + The qubit to compute the expectation value at. + + Returns + ------- + float + """ + return self._psi.local_expectation_canonical( + G, + where, + normalized=normalized, + info=self.gate_opts["info"], + **contract_opts, + ) + class CircuitPermMPS(CircuitMPS): """Quantum circuit simulation keeping the state always in an MPS form, but diff --git a/quimb/tensor/circuit_gen.py b/quimb/tensor/circuit_gen.py index 8639a800..e4d93fff 100644 --- a/quimb/tensor/circuit_gen.py +++ b/quimb/tensor/circuit_gen.py @@ -1,5 +1,4 @@ -"""Functions for generating specific, e.g. ansatz, circuits. -""" +"""Functions for generating specific, e.g. ansatz, circuits.""" import math import random @@ -10,7 +9,7 @@ def inject_u3s( ent_gates, - gate2='cz', + gate2="cz", avoid_doubling=False, seed=None, ): @@ -65,11 +64,10 @@ def inject_u3s( gates = [] # consume list of pairs to entangle while ent_gates: - # break up entanling gates with U3s where necesary for i in range(n): if needs_u3[i]: - gates.append(('U3', *rand(3, scale=2 * math.pi), i)) + gates.append(("U3", *rand(3, scale=2 * math.pi), i)) needs_u3[i] = False # try and get the next entanling gate which is not 'doubled' @@ -91,8 +89,7 @@ def inject_u3s( # ^ ^ ^ ^ if avoid_doubling: just_entangled = { - ij for ij in just_entangled - if (i not in ij) and (j not in ij) + ij for ij in just_entangled if (i not in ij) and (j not in ij) } just_entangled.add((i, j)) @@ -102,12 +99,12 @@ def inject_u3s( # place the final layer of U3s for i in range(n): if needs_u3[i]: - gates.append(('U3', *rand(3, scale=2 * math.pi), i)) + gates.append(("U3", *rand(3, scale=2 * math.pi), i)) return gates -def gates_to_param_circuit(gates, n, parametrize='U3', **circuit_opts): +def gates_to_param_circuit(gates, n, parametrize="U3", **circuit_opts): """Turn the sequence ``gates`` into a ``Circuit`` of ``n`` qubits, with any gates that appear in ``parametrize`` being... parametrized. @@ -138,13 +135,7 @@ def gates_to_param_circuit(gates, n, parametrize='U3', **circuit_opts): return circ -def circ_ansatz_1D_zigzag( - n, - depth, - gate2='cz', - seed=None, - **circuit_opts -): +def circ_ansatz_1D_zigzag(n, depth, gate2="cz", seed=None, **circuit_opts): r"""A 1D circuit ansatz with forward and backward layers of entangling gates interleaved with U3 single qubit unitaries:: @@ -203,11 +194,7 @@ def circ_ansatz_1D_zigzag( def circ_ansatz_1D_brickwork( - n, depth, - cyclic=False, - gate2='cz', - seed=None, - **circuit_opts + n, depth, cyclic=False, gate2="cz", seed=None, **circuit_opts ): r"""A 1D circuit ansatz with odd and even layers of entangling gates interleaved with U3 single qubit unitaries:: @@ -254,7 +241,6 @@ def circ_ansatz_1D_brickwork( """ ent_gates = [] for d in range(depth): - # the even pairs layer ent_gates.extend((i, i + 1) for i in range(0, n - 1, 2)) if cyclic and (n % 2 == 1): @@ -277,9 +263,9 @@ def circ_ansatz_1D_rand( depth, seed=None, cyclic=False, - gate2='cz', + gate2="cz", avoid_doubling=True, - **circuit_opts + **circuit_opts, ): """A 1D circuit ansatz with randomly place entangling gates interleaved with U3 single qubit unitaries. @@ -322,13 +308,37 @@ def circ_ansatz_1D_rand( random.shuffle(ent_gates) # inject U3 gates! - gates = inject_u3s(ent_gates, avoid_doubling=avoid_doubling, - gate2=gate2, seed=seed) + gates = inject_u3s( + ent_gates, avoid_doubling=avoid_doubling, gate2=gate2, seed=seed + ) circ = gates_to_param_circuit(gates, n, **circuit_opts) return circ +def circ_a2a_rand( + n, + depth, + seed=None, + gate2="cz", +): + if not isinstance(seed, random.Random): + rng = random.Random(seed) + + qubits = list(range(n)) + + ent_gates = [] + for _ in range(depth): + rng.shuffle(qubits) + for i, j in zip(qubits[::2], qubits[1::2]): + ent_gates.append((i, j)) + + gates = inject_u3s(ent_gates, gate2=gate2, seed=seed) + circ = gates_to_param_circuit(gates, n) + + return circ + + def circ_qaoa( terms, depth, @@ -377,8 +387,8 @@ def circ_qaoa( """ from .circuit import Circuit - circuit_opts.setdefault('gate_opts', {}) - circuit_opts['gate_opts'].setdefault('contract', False) + circuit_opts.setdefault("gate_opts", {}) + circuit_opts["gate_opts"].setdefault("contract", False) n = max(itertools.chain.from_iterable(terms)) + 1 @@ -386,14 +396,14 @@ def circ_qaoa( # layer of hadamards to get into plus state for i in range(n): - gates.append((0, 'h', i)) + gates.append((0, "h", i)) for d in range(depth): for (i, j), wij in terms.items(): - gates.append((d, 'rzz', wij * gammas[d], i, j)) + gates.append((d, "rzz", wij * gammas[d], i, j)) for i in range(n): - gates.append((d, 'rx', -betas[d] * 2, i)) + gates.append((d, "rx", -betas[d] * 2, i)) circ = Circuit(n, **circuit_opts) circ.apply_gates(gates) diff --git a/quimb/tensor/tensor_1d.py b/quimb/tensor/tensor_1d.py index 0d3c73e4..72543c1a 100644 --- a/quimb/tensor/tensor_1d.py +++ b/quimb/tensor/tensor_1d.py @@ -548,6 +548,56 @@ def contract_structured( # contract each block of sites cumulatively return self.contract_cumulative(tags_seq, inplace=inplace, **opts) + def compute_left_environments(self, **contract_opts): + """Compute the left environments of this 1D tensor network. + + Parameters + ---------- + contract_opts + Supplied to + :meth:`~quimb.tensor.tensor_core.TensorNetwork.contract`. + + Returns + ------- + dict[int, Tensor] + Environments indexed by the site they are to the left of, so keys + run from (1, ... L - 1). + """ + left_envs = {1: self.select(0).contract(all, **contract_opts)} + for i in range(2, self.L): + tll = left_envs[i - 1] + tll.drop_tags() + tnl = self.select(i - 1) | tll + left_envs[i] = tnl.contract(all, **contract_opts) + + return left_envs + + def compute_right_environments(self, **contract_opts): + """Compute the right environments of this 1D tensor network. + + Parameters + ---------- + contract_opts + Supplied to + :meth:`~quimb.tensor.tensor_core.TensorNetwork.contract`. + + Returns + ------- + dict[int, Tensor] + Environments indexed by the site they are to the right of, so keys + run from (0, ... L - 2). + """ + right_envs = { + self.L - 2: self.select(-1).contract(all, **contract_opts) + } + for i in range(self.L - 3, -1, -1): + trr = right_envs[i + 1] + trr.drop_tags() + tnr = self.select(i + 1) | trr + right_envs[i] = tnr.contract() + + return right_envs + def _repr_info(self): info = super()._repr_info() info["L"] = self.L @@ -2431,7 +2481,9 @@ def schmidt_gap(self, i, info=None, method="svd"): return S[0] - S[1] - def partial_trace(self, keep, upper_ind_id="b{}", rescale_sites=True): + def partial_trace_to_mpo( + self, keep, upper_ind_id="b{}", rescale_sites=True + ): r"""Partially trace this matrix product state, producing a matrix product operator. @@ -2516,12 +2568,356 @@ def partial_trace(self, keep, upper_ind_id="b{}", rescale_sites=True): rho.fuse_multibonds_() return rho - def ptr(self, keep, upper_ind_id="b{}", rescale_sites=True): - """Alias of :meth:`~quimb.tensor.MatrixProductState.partial_trace`.""" - return self.partial_trace( - keep, upper_ind_id, rescale_sites=rescale_sites + def partial_trace(self, *_, **__): + raise AttributeError( + "`mps.partial_trace` has been renamed to " + "`mps.partial_trace_to_mpo`. Soon `mps.partial_trace` " + "will produce (dense) local reduced density matrices to match " + "methods elsewhere in quimb." + ) + + def ptr(self, *_, **__): + raise AttributeError( + "`mps.ptr` has been renamed " "to `mps.partial_trace_to_mpo`." ) + def partial_trace_to_dense_canonical( + self, where, normalized=True, info=None, **contract_opts + ): + """Compute the dense local reduced density matrix by canonicalizing + around the target sites and then contracting the local tensors. Note + this moves the orthogonality around inplace, and records it in `info`. + + Parameters + ---------- + where : int or tuple[int] + The site or sites to compute the reduced density matrix for. + normalized : bool, optional + Explicitly normalize the local reduced density matrix. + info : dict, optional + If supplied, will be used to infer and store various extra + information. Currently the key "cur_orthog" is used to store the + current orthogonality center. Its input value can be ``"calc"``, a + single site, or a pair of sites representing the min/max range, + inclusive. It will be updated to the actual range after. + contract_opts + Passed to `tensor_contract` when computing the reduced local + density matrix. + + Returns + ------- + array_like + """ + if self.cyclic: + raise NotImplementedError("Only supports OBC.") + + if isinstance(where, Integral): + where = (where,) + + # canonicalize around our sites + self.canonicalize_(where, info=info) + + # form the local reduced density matrix tn + kix = [self.site_ind(i) for i in where] + bix = [f"__b{i}__" for i in where] + k = self[min(where) : max(where) + 1] + b = k.reindex(dict(zip(kix, bix))).conj_() + rho_tn = k | b + + # contract down to a matrix + rho = rho_tn.to_dense(kix, bix, **contract_opts) + + if normalized: + # locally normalize, usually unnecessary for an MPS but cheap + rho = rho / do("trace", rho) + + return rho + + def local_expectation_canonical( + self, G, where, normalized=True, info=None, **contract_opts + ): + """Compute a local expectation value (via forming the reduced density + matrix). Note this moves the orthogonality around inplace, and records + it in `info`. + + Parameters + ---------- + G : array_like + The local operator to compute the expectation of. + where : int or tuple[int] + The site or sites to compute the expectation at. + normalized : bool, optional + Explicitly normalize the local reduced density matrix. + info : dict, optional + If supplied, will be used to infer and store various extra + information. Currently the key "cur_orthog" is used to store the + current orthogonality center. Its input value can be ``"calc"``, a + single site, or a pair of sites representing the min/max range, + inclusive. It will be updated to the actual range after. + contract_opts + Passed to `tensor_contract` when computing the reduced local + density matrix. + + Returns + ------- + float + """ + rho = self.partial_trace_to_dense_canonical( + where, normalized=normalized, info=info, **contract_opts + ) + return do("trace", G @ rho) + + def compute_local_expectation_canonical( + self, + terms, + normalized=True, + return_all=False, + info=None, + inplace=False, + **contract_opts, + ): + """Compute many local expectations at once, via forming the relevant + reduced density matrices via canonicalization. This moves the + orthogonality around inplace, and records it in `info`. + + Parameters + ---------- + terms : dict[int or tuple[int], array_like] + The local terms to compute values for. + normalized : bool, optional + Explicitly normalize each local reduced density matrix. + return_all : bool, optional + Whether to return each expectation in `terms` separately + or sum them all together (the default). + info : dict, optional + If supplied, will be used to infer and store various extra + information. Currently, the key "cur_orthog" is used to store the + current orthogonality center. Its input value can be ``"calc"``, a + single site, or a pair of sites representing the min/max range, + inclusive. It will be updated to the actual range after. + inplace : bool, optional + Whether to perform the required canonicalizations inplace. + contract_opts + Supplied to + :meth:`~quimb.tensor.tensor_core.TensorNetwork.contract` + when contracting the local density matrices. + + Returns + ------- + float or dict[in or tuple[int], float] + The expecetation value(s), either summed or for each term if + `return_all=True`. + + See Also + -------- + compute_local_expectation_via_envs, local_expectation_canonical + partial_trace_to_dense_canonical + """ + if info is None: + # this is used to keep track of canonical center + info = {} + + if inplace: + mps = self + else: + mps = self.copy() + info = info.copy() + + cur_orthog = info.get("cur_orthog", "calc") + if isinstance(cur_orthog, tuple): + # have a canonical center already -> start close to it + terms = sorted( + terms.items(), key=lambda kv: abs(min(kv[0]) - cur_orthog[0]) + ) + else: + # sort by the smallest site so we sweep in one direction + terms = sorted(terms.items(), key=lambda kv: min(kv[0])) + + expecs = { + where: mps.local_expectation_canonical( + G, + where, + normalized=normalized, + info=info, + **contract_opts, + ) + for where, G in terms + } + + if return_all: + return expecs + + return functools.reduce(operator.add, expecs.values()) + + def compute_local_expectation_via_envs( + self, + terms, + normalized=True, + return_all=False, + **contract_opts, + ): + """Compute many local expectations at once, via forming the relevant + local overlaps using left and right environments formed via + contraction. This does not require any canonicalization and can be + quicker if the canonical center is not already aligned. + + Parameters + ---------- + terms : dict[int or tuple[int], array_like] + The local terms to compute values for. + normalized : bool, optional + Explicitly normalize each local reduced density matrix. + return_all : bool, optional + Whether to return each expectation in `terms` separately + or sum them all together (the default). + contract_opts + Supplied to + :meth:`~quimb.tensor.tensor_core.TensorNetwork.contract` + when contracting the local overlaps. + + Returns + ------- + float or dict[int or tuple[int], float] + The expecetation value(s), either summed or for each term if + `return_all=True`. + + See Also + -------- + compute_local_expectation_canonical, compute_left_environments, + compute_right_environments + """ + norm, ket, bra = self.make_norm(return_all=True) + + left_envs = norm.compute_left_environments(**contract_opts) + right_envs = norm.compute_right_environments(**contract_opts) + + expecs = {} + + if normalized: + nfactor = (norm.select(0) | right_envs[0]).contract( + all, **contract_opts + ) + else: + nfactor = None + + for where, G in terms.items(): + sitemin = min(where) + sitemax = max(where) + tags = [ket.site_tag(i) for i in range(sitemin, sitemax + 1)] + # form: + # sitemin sitemax + # : : + # ┌─┐ ┌─┐ + # ┌──┤k├─┤k├──┐ + # │ └┬┘ └┬┘ │ + # │ │ │ │ + # ┌┴┐ ┌┴───┴┐ ┌┴┐ + # │l│ │ G │ │r│ + # └┬┘ └┬───┬┘ └┬┘ + # │ │ │ │ + # │ ┌┴┐ ┌┴┐ │ + # └──┤b├─┤b├──┘ + # └─┘ └─┘ + # (n.b. might be non-gated sites in between as well) + k = ket.select_any(tags, virtual=False) + b = bra.select_any(tags, virtual=False) + k.gate_(G, where, contract=False) + + tn_local_overlap = k | b + if sitemin in left_envs: + tn_local_overlap |= left_envs[sitemin] + if sitemax in right_envs: + tn_local_overlap |= right_envs[sitemax] + + x = tn_local_overlap.contract(all, **contract_opts) + if normalized: + x = x / nfactor + + expecs[where] = x + + if return_all: + return expecs + + return functools.reduce(operator.add, expecs.values()) + + def compute_local_expectation( + self, + terms, + normalized=True, + return_all=False, + method="canonical", + info=None, + inplace=False, + **contract_opts, + ): + """Compute many local expectations at once. + + Parameters + ---------- + terms : dict[int or tuple[int], array_like] + The local terms to compute values for. + normalized : bool, optional + Explicitly normalize each local term. + return_all : bool, optional + Whether to return each expectation in `terms` separately + or sum them all together (the default). + method : {'canonical', 'envs'}, optional + The method to use to compute the local expectations. + + - 'canonical': canonicalize around the sites of interest and + contract the local reduced density matrices, moving the canonical + center around as needed. + - 'envs': form the local overlaps using left and right environments + and contract these directly. This can be quicker if the canonical + center is not already aligned. + + info : dict, optional + If supplied, and `method=="canonical"`, will be used to infer and + store various extra information. Currently the key "cur_orthog" is + used to store the current orthogonality center. Its input value can + be ``"calc"``, a single site, or a pair of sites representing the + min/max range, inclusive. It will be updated to the actual range + after. + inplace : bool, optional + If `method=="canonical"`, whether to perform the required + canonicalizations inplace or on a copy of the state. + contract_opts + Supplied to + :meth:`~quimb.tensor.tensor_core.TensorNetwork.contract` + when contracting the local overlaps or density matrices. + + Returns + ------- + float or dict[int or tuple[int], float] + The expecetation value(s), either summed or for each term if + `return_all=True`. + + See Also + -------- + compute_local_expectation_canonical, compute_local_expectation_via_envs + """ + if method == "canonical": + return self.compute_local_expectation_canonical( + terms, + normalized=normalized, + return_all=return_all, + info=info, + inplace=inplace, + **contract_opts, + ) + elif method == "envs": + return self.compute_local_expectation_via_envs( + terms, + normalized=normalized, + return_all=return_all, + **contract_opts, + ) + else: + raise ValueError( + f"Unrecognized method: {method}, should be one of: " + "'canonical', 'envs'." + ) + @convert_cur_orthog def bipartite_schmidt_state(self, sz_a, get="ket", info=None): r"""Compute the reduced state for a bipartition of an OBC MPS, in terms @@ -3215,7 +3611,6 @@ def sample_configuration(self, seed=None, info=None): config = [] omega = 1.0 for i in range(psi.L): - # form local density matrix ki = psi[i] bi = ki.H @@ -3271,6 +3666,7 @@ def sample(self, C, seed=None, info=None): for _ in range(C): yield psi0.sample_configuration(seed=rng, info=info) + class MatrixProductOperator(TensorNetwork1DOperator, TensorNetwork1DFlat): """Initialise a matrix product operator, with auto labelling and tagging. diff --git a/quimb/tensor/tensor_core.py b/quimb/tensor/tensor_core.py index 982d7ab2..5e6615d2 100644 --- a/quimb/tensor/tensor_core.py +++ b/quimb/tensor/tensor_core.py @@ -1668,7 +1668,7 @@ def isel(self, selectors, inplace=False): T.rand_reduce_(ix) else: # index will be removed by selecting a specific index - data_loc.append(sel) + data_loc.append(int(sel)) T.modify( apply=lambda x: x[tuple(data_loc)], inds=new_inds, left_inds=None @@ -2208,12 +2208,15 @@ def vector_reduce(self, ind, v, inplace=False): """ t = self if inplace else self.copy() axis = t.inds.index(ind) - new_data = array_contract( - (t.data, v), - (tuple(range(self.ndim)), (axis,)), + + expr = array_contract_expression( + shapes=(self.shape, shape(v)), + inputs=(tuple(range(self.ndim)), (axis,)), + constants={1: v}, ) + new_inds = t.inds[:axis] + t.inds[axis + 1 :] - t.modify(data=new_data, inds=new_inds) + t.modify(apply=expr, inds=new_inds) return t vector_reduce_ = functools.partialmethod(vector_reduce, inplace=True) @@ -9645,7 +9648,7 @@ def rank_weight(ind): if equalize_norms: signs = [] for s in scalars: - signs.append(do("sign", s)) + signs.append(s / do("abs", s)) tn.exponent += do("log10", do("abs", s)) scalars = signs diff --git a/tests/test_tensor/test_circuit.py b/tests/test_tensor/test_circuit.py index 0629271d..df7085fe 100644 --- a/tests/test_tensor/test_circuit.py +++ b/tests/test_tensor/test_circuit.py @@ -466,6 +466,28 @@ def test_sample(self, group_size): assert power_divergence(f_obs, f_exp)[0] < 100 + @pytest.mark.parametrize("group_size", (1, 3)) + def test_sample_gate_by_gate(self, group_size): + import collections + from scipy.stats import power_divergence + + C = 2**10 + L = 5 + circ = random_a2a_circ(L, 3) + + psi = circ.to_dense() + p_exp = abs(psi.reshape(-1)) ** 2 + f_exp = p_exp * C + + counts = collections.Counter( + circ.sample_gate_by_gate(C, group_size=group_size) + ) + f_obs = np.zeros(2**L) + for b, c in counts.items(): + f_obs[int(b, 2)] = c + + assert power_divergence(f_obs, f_exp)[0] < 100 + def test_sample_chaotic(self): import collections from scipy.stats import power_divergence diff --git a/tests/test_tensor/test_tensor_1d.py b/tests/test_tensor/test_tensor_1d.py index 67b0fb2c..4987f3ce 100644 --- a/tests/test_tensor/test_tensor_1d.py +++ b/tests/test_tensor/test_tensor_1d.py @@ -383,7 +383,9 @@ def test_magnetization(self): def test_partial_trace(self, rescale, keep): n = 10 p = qtn.MPS_rand_state(n, 7) - r = p.ptr(keep=keep, upper_ind_id="u{}", rescale_sites=rescale) + r = p.partial_trace_to_mpo( + keep=keep, upper_ind_id="u{}", rescale_sites=rescale + ) rd = r.to_qarray() if isinstance(keep, slice): keep = p.slice2sites(keep) @@ -911,7 +913,7 @@ def test_mpo_rand_herm_trace_and_identity_like(self, cyclic): def test_partial_transpose(self): p = qtn.MPS_rand_state(8, 10) - r = p.ptr([2, 3, 4, 5, 6, 7]) + r = p.partial_trace_to_mpo([2, 3, 4, 5, 6, 7]) rd = r.to_qarray() assert qu.isherm(rd)