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Schrausser authored Feb 19, 2023
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<style>html { background:white; color:black; word-wrap: break-word; margin:5px; line-height:150%; } ul{ padding-left:1.5em; } strong, em{color:#b58900} code, pre, blockquote { background:#eee; color:black; tab-size: 1; } h1,h2,h3,h4,h5,h6{ line-height:150%; } h1 { color:#268bd2; } h2,h3,h4,h5,h6 { color:#268bd2; } a { color:#268bd2; white-space: pre-wrap; white-space: -moz-pre-wrap; white-space: -pre-wrap; white-space: -o-pre-wrap; word-wrap: break-word; text-decoration:none; } :active, :focus { outline: none; -moz-outline-style: none; } pre { padding: 10px 10px 10px 10px; font-family: monospace; font-size: 95%; line-height: 140%; white-space: pre; white-space: pre-wrap; white-space: -moz-pre-wrap; white-space: -o-pre-wrap; border:1px solid #eee; border-radius:10px; box-shadow: 0 3px 6px rgba(0,0,0,0.16), 0 3px 6px rgba(0,0,0,0.23); } code { font-family: monospace; font-size: 95%; line-height: 140%; white-space: pre; white-space: pre-wrap; white-space: -moz-pre-wrap; white-space: -o-pre-wrap; } table{ width:100%; box-shadow: 0 3px 6px rgba(0,0,0,0.16), 0 3px 6px rgba(0,0,0,0.23); } table, th, td { border-collapse:collapse; padding:10px; border:1px solid #ccc; vertical-align: top; } tbody tr:nth-child(odd) { background:#eee; } noheader th {display:none;} blockquote { border-left: 10px solid #ccc; box-shadow: 0 3px 6px rgba(0,0,0,0.16), 0 3px 6px rgba(0,0,0,0.23); } blockquote {margin:0px 0px 0px 10px;padding:0px;padding-left:1em;} img { width: 80%; display: block; border: solid #ccc 1px; height: auto; margin-left: auto; margin-right: auto; box-shadow: 0 3px 6px rgba(0,0,0,0.16), 0 3px 6px rgba(0,0,0,0.23); } center p{text-align:center;} left p{text-align:left;} right p{text-align:right;} img[title=right]{width:40%; float:right; padding: 1px;margin: 10px;} img[title=left]{width:40%; float:left; padding: 1px;margin: 10px;} kbd { padding:0.1em 0.6em; border:1px solid #ccc; font-size:11px; font-family:arial,helvetica,sans-serif; background-color:#f7f7f7; color:#333; border-radius:3px; display:inline-block; margin:0 0.1em; white-space:nowrap; }</style>
<h1 id="thetawin">ThetaWin</h1>
<p>Graphical user interface for SCHRAUSSER Theta (Schrausser, 2009) applications
generating distributions and estimators for several parameters q within different designs via bootstrap method:</p>
<h2 id="theta">Theta</h2>
<pre><code>Usage: Theta [sd] [min] [max] [qq] [q] [v] [s] [[x]] [[g]]
[sd] ........... Seed: |0| Zeitwert
[min] ........... R Minimalwert
[max] ........... R Maximalwert
[qq] ........... Theta-Theta/
[q] ........... Theta:
|0| Harmonisches Mittel (HM)
|1| Arithmetisches Mittel (AM)
|2| Summe (SUM)
|3| Standardabweichung (SD)
|4| Populationsvarianzschaetzung (VAR)
|5| Produktsumme(PSM)
|6| Geometrisches Mittel(GM)
|7| Schrausser's d (D)
|8| DvarO (DV)
[v] ........... n zu Theta (v)
[s] ........... n Subpopulationen (s)
[x] ........... Vergleichswert x
[g] ........... |1| Wertebereich ganzzahlig
</code></pre>
<h2 id="theta-q">Theta Q</h2>
<pre><code>Usage: Theta_Q [sd][min][max][qq][qp][qs1][qs2][qQ][v][m][n][s] [[x]] [[g]]
[sd] ........................... Seed: |0| Zeitwert
[min] ........................... R Minimalwert
[max] ........................... R Maximalwert
[qq] ........................... Theta-Theta/
[qp] ........................... Theta P/
[qs1] [qs2] ..................... Theta S1, S2:
|0| Harmonisches Mittel (HM)
|1| Arithmetisches Mittel (AM)
|2| Summe (SUM)
|3| Standardabweichung (SD)
|4| Populationsvarianzschaetzung (VAR)
|5| Produktsumme(PSM)
|6| Geometrisches Mittel(GM)
|7| Schrausser's d (D)
|8| DvarO (DV)
[qQ] ........................... Theta Q:
|1| Differenz
|2| Quotient
|3| Summe
|4| Produkt
[v] ........................... n zu Theta P (v)
[m] ........................... n zu Theta S1 (m)
[n] ........................... n zu Theta S2 (n)
[s] ........................... n Subpopulationen (s)
[x] ........................... Vergleichswert x
[g] ........................... |1| Wertebereich ganzzahlig
</code></pre>
<h2 id="theta-qv">Theta Qv</h2>
<pre><code>Usage: Theta_Qv [sd][min][max][qq][qp][qs1][qs2][qQ][QQ][v][n][s] [[x]] [[g]]
[sd] ........................... Seed: |0| Zeitwert
[min] ........................... R Minimalwert
[max] ........................... R Maximalwert
[qq] ........................... Theta-Theta/
[qp] ........................... Theta P/
[qs1][qs2]....................... Theta S1, S2/
[qQ] ........................... Theta Q:
|0| Harmonisches Mittel (HM)
|1| Arithmetisches Mittel (AM)
|2| Summe (SUM)
|3| Standardabweichung (SD)
|4| Populationsvarianzschaetzung (VAR)
|5| Produktsumme(PSM)
|6| Geometrisches Mittel(GM)
|7| Schrausser's d (D)
|8| DvarO (DV)
[QQ] ........................... Theta Theta Q:
|1| Differenz
|2| Quotient
|3| Summe
|4| Produkt
|5| Korrelation
|6| Kovarianz
|7| Determinationskoeffizient
|8| Redundanz
[v] ........................... n zu Theta P (v)
[n] ........................... n zu Theta S1,S2 (n)
[s] ........................... n Subpopulationen (s)
[x] ........................... Vergleichswert x
[g] ........................... |1| Wertebereich ganzzahlig
</code></pre>
<h2 id="theta-rq">Theta rQ</h2>
<pre><code>Usage: Theta_rQ [sd][min][max][qq][qp][q11][q12][q21][q22][qr1][qr2][qQ][v][m][n][s] [[x]] [[g]]
[sd] ....................... Seed: |0| Zeitwert
[min] ....................... R Minimalwert
[max] ....................... R Maximalwert
[qq] ....................... Theta-Theta/
[qp] ....................... Theta P/
[q11][q12] .................. Theta S11, S12/
[q21][q22] .................. Theta S21, S22:
|0| Harmonisches Mittel (HM)
|1| Arithmetisches Mittel (AM)
|2| Summe (SUM)
|3| Standardabweichung (SD)
|4| Populationsvarianzschaetzung (VAR)
|5| Produktsumme(PSM)
|6| Geometrisches Mittel(GM)
|7| Schrausser's d (D)
|8| DvarO (DV)
[qr1][qr2] ...................Theta Regressionen 1,2/
|1| Korrelation (kor)
|2| Kovarianz (cov)
|3| Determinatinskoeffizient (det)
|4| Redundanz (red)
[qQ] ....................... Theta Q:
|1| Differenz (Diff)
|2| Quotient (Quot)
|3| Summe (Summ)
|4| Produkt (Prod)
[v] ....................... n zu Theta P (v)
[m] ....................... n zu Theta S11,S12 (m)
[n] ....................... n zu Theta S21,S22 (n)
[s] ....................... n Subpopulationen (s)
[x] ....................... Vergleichswert x
[g] ....................... |1| Wertebereich ganzzahlig
</code></pre>
<h2 id="theta-s">Theta S</h2>
<pre><code>Usage: Theta_S [sd] [min] [max] [qq] [qp] [qs] [v] [m] [s] [[x]] [[g]]
[sd] ...................... Seed: |0| Zeitwert
[min] ...................... R Minimalwert
[max] ...................... R Maximalwert
[qq] ...................... Theta-Theta:
[qp] ...................... Theta P/
[qs] ...................... Theta S/
|0| Harmonisches Mittel (HM)
|1| Arithmetisches Mittel (AM)
|2| Summe (SUM)
|3| Standardabweichung (SD)
|4| Populationsvarianzschaetzung (VAR)
|5| Produktsumme(PSM)
|6| Geometrisches Mittel(GM)
|7| Schrausser's d (D)
|8| DvarO (DV)
[v] ..................... n zu Theta P (v)
[m] ..................... n zu Theta S (m)
[s] ..................... n Subpopulationen (s)
[x] ..................... Vergleichswert x
[g] ..................... |1| Wertebereich ganzzahlig
</code></pre>
<h2 id="references">References</h2>
<p>Schrausser, D. G. (2009). <em>SCHRAUSSER Theta</em>. Academia Draft. <a href="https://www.academia.edu/81800920/SCHRAUSSER_Theta">https://www.academia.edu/81800920/SCHRAUSSER_Theta</a></p>


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