| Central Tendency - Ungrouped Data | |||
| Measure | Value | S.E. | Value/S.E. |
| Arithmetic Mean | 0.000453833355158754 | 0.0015765659387376 | 0.287861956171748 |
| Geometric Mean | NaN | ||
| Harmonic Mean | -1.26684479810764e-14 | ||
| Quadratic Mean | 0.0222448294305122 | ||
| Winsorized Mean ( 1 / 66 ) | 0.000453833355158754 | 0.0015765659387376 | 0.287861956171748 |
| Winsorized Mean ( 2 / 66 ) | 0.000453833355158754 | 0.0015765659387376 | 0.287861956171748 |
| Winsorized Mean ( 3 / 66 ) | 0.000453833355158754 | 0.0015765659387376 | 0.287861956171748 |
| Winsorized Mean ( 4 / 66 ) | 0.000453833355158754 | 0.0015765659387376 | 0.287861956171748 |
| Winsorized Mean ( 5 / 66 ) | 0.000453833355158754 | 0.0015765659387376 | 0.287861956171748 |
| Winsorized Mean ( 6 / 66 ) | 0.000453833355158754 | 0.0015765659387376 | 0.287861956171748 |
| Winsorized Mean ( 7 / 66 ) | 0.000453833355158754 | 0.0015765659387376 | 0.287861956171749 |
| Winsorized Mean ( 8 / 66 ) | 0.000453833355158754 | 0.0015765659387376 | 0.287861956171748 |
| Winsorized Mean ( 9 / 66 ) | 0.000453833355158754 | 0.0015765659387376 | 0.287861956171748 |
| Winsorized Mean ( 10 / 66 ) | 0.000453833355158754 | 0.0015765659387376 | 0.287861956171748 |
| Winsorized Mean ( 11 / 66 ) | 0.000453833355158754 | 0.0015765659387376 | 0.287861956171748 |
| Winsorized Mean ( 12 / 66 ) | 0.000453833355158754 | 0.0015765659387376 | 0.287861956171748 |
| Winsorized Mean ( 13 / 66 ) | 0.000545601428917153 | 0.00156251786817296 | 0.349180921402916 |
| Winsorized Mean ( 14 / 66 ) | 0.000446774272558244 | 0.00154756616301879 | 0.288694779735126 |
| Winsorized Mean ( 15 / 66 ) | 0.000446774272558244 | 0.00154756616301879 | 0.288694779735126 |
| Winsorized Mean ( 16 / 66 ) | 0.000446774272558244 | 0.00154756616301879 | 0.288694779735126 |
| Winsorized Mean ( 17 / 66 ) | 0.000446774272558244 | 0.00154756616301879 | 0.288694779735126 |
| Winsorized Mean ( 18 / 66 ) | 0.000454686708279013 | 0.00154635776170025 | 0.294037201183688 |
| Winsorized Mean ( 19 / 66 ) | 0.000446334692805289 | 0.00154510568241338 | 0.288870009272204 |
| Winsorized Mean ( 20 / 66 ) | 0.000446334692805289 | 0.00154510568241338 | 0.288870009272204 |
| Winsorized Mean ( 21 / 66 ) | 0.00512842903929642 | 0.00105654269725912 | 4.85397235019519 |
| Winsorized Mean ( 22 / 66 ) | 0.00513768984113897 | 0.00101033188627832 | 5.0851506429875 |
| Winsorized Mean ( 23 / 66 ) | -2.31903385383704e-14 | 1.45913458695186e-15 | -15.8932142009019 |
| Winsorized Mean ( 24 / 66 ) | -2.31903385383704e-14 | 1.45913458695186e-15 | -15.8932142009019 |
| Winsorized Mean ( 25 / 66 ) | -2.31903385383704e-14 | 1.45913458695186e-15 | -15.8932142009019 |
| Winsorized Mean ( 26 / 66 ) | -2.31903385383704e-14 | 1.45913458695186e-15 | -15.8932142009019 |
| Winsorized Mean ( 27 / 66 ) | -2.31903385383704e-14 | 1.45913458695186e-15 | -15.8932142009019 |
| Winsorized Mean ( 28 / 66 ) | -2.41229258790555e-14 | 1.37426920845765e-15 | -17.5532753921838 |
| Winsorized Mean ( 29 / 66 ) | -2.41229258790555e-14 | 1.37426920845765e-15 | -17.5532753921838 |
| Winsorized Mean ( 30 / 66 ) | -2.41229258790555e-14 | 1.37426920845765e-15 | -17.5532753921838 |
| Winsorized Mean ( 31 / 66 ) | -2.41229258790555e-14 | 1.37426920845765e-15 | -17.5532753921838 |
| Winsorized Mean ( 32 / 66 ) | -2.41229258790555e-14 | 1.37426920845765e-15 | -17.5532753921838 |
| Winsorized Mean ( 33 / 66 ) | -2.41229258790555e-14 | 1.37426920845765e-15 | -17.5532753921838 |
| Winsorized Mean ( 34 / 66 ) | -2.41229258790555e-14 | 1.37426920845765e-15 | -17.5532753921838 |
| Winsorized Mean ( 35 / 66 ) | -2.41229258790555e-14 | 1.37426920845765e-15 | -17.5532753921838 |
| Winsorized Mean ( 36 / 66 ) | -2.51620946301047e-14 | 1.29433883581763e-15 | -19.4401140828088 |
| Winsorized Mean ( 37 / 66 ) | -2.51620946301047e-14 | 1.29433883581763e-15 | -19.4401140828088 |
| Winsorized Mean ( 38 / 66 ) | -2.51620946301047e-14 | 1.29433883581763e-15 | -19.4401140828088 |
| Winsorized Mean ( 39 / 66 ) | -2.51620946301047e-14 | 1.29433883581763e-15 | -19.4401140828088 |
| Winsorized Mean ( 40 / 66 ) | -2.51620946301047e-14 | 1.29433883581763e-15 | -19.4401140828088 |
| Winsorized Mean ( 41 / 66 ) | -2.51620946301047e-14 | 1.29433883581763e-15 | -19.4401140828088 |
| Winsorized Mean ( 42 / 66 ) | -2.51620946301047e-14 | 1.29433883581763e-15 | -19.4401140828088 |
| Winsorized Mean ( 43 / 66 ) | -2.51620946301047e-14 | 1.29433883581763e-15 | -19.4401140828088 |
| Winsorized Mean ( 44 / 66 ) | -2.51620946301047e-14 | 1.29433883581763e-15 | -19.4401140828088 |
| Winsorized Mean ( 45 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 46 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 47 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 48 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 49 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 50 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 51 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 52 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 53 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 54 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 55 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 56 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 57 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 58 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 59 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 60 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 61 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 62 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 63 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 64 / 66 ) | -2.49622544856722e-14 | 1.27714705601842e-15 | -19.5453251589473 |
| Winsorized Mean ( 65 / 66 ) | -2.09210426760365e-14 | 9.59967756171123e-16 | -21.7934847723231 |
| Winsorized Mean ( 66 / 66 ) | -2.09210426760365e-14 | 9.59967756171123e-16 | -21.7934847723231 |
| Trimmed Mean ( 1 / 66 ) | 0.000458417530463595 | 0.00155496375054855 | 0.294809142851 |
| Trimmed Mean ( 2 / 66 ) | 0.000463095260366494 | 0.00153197960425748 | 0.302285525916611 |
| Trimmed Mean ( 3 / 66 ) | 0.000467869438308628 | 0.00150749638547427 | 0.310361897260161 |
| Trimmed Mean ( 4 / 66 ) | 0.000472743078291223 | 0.00148138176597098 | 0.319123057371616 |
| Trimmed Mean ( 5 / 66 ) | 0.00047771932122082 | 0.001453485274489 | 0.328671593448906 |
| Trimmed Mean ( 6 / 66 ) | 0.000482801441659557 | 0.00142363458166845 | 0.339132982491708 |
| Trimmed Mean ( 7 / 66 ) | 0.000487992855010956 | 0.00139163072023592 | 0.350662606045537 |
| Trimmed Mean ( 8 / 66 ) | 0.000493297125174341 | 0.00135724183527137 | 0.363455584962653 |
| Trimmed Mean ( 9 / 66 ) | 0.000498717972703955 | 0.00132019486164588 | 0.377760879997825 |
| Trimmed Mean ( 10 / 66 ) | 0.000504259283512004 | 0.00128016420687662 | 0.393902032882415 |
| Trimmed Mean ( 11 / 66 ) | 0.000509925118158437 | 0.00123675598573354 | 0.412308591218171 |
| Trimmed Mean ( 12 / 66 ) | 0.000515719721774107 | 0.00118948543003630 | 0.433565396222103 |
| Trimmed Mean ( 13 / 66 ) | 0.000521647534668297 | 0.0011377434204762 | 0.458493123563802 |
| Trimmed Mean ( 14 / 66 ) | 0.000519504968098632 | 0.00108286749044249 | 0.479749343926051 |
| Trimmed Mean ( 15 / 66 ) | 0.000525616791253287 | 0.00102430310257278 | 0.513145757279341 |
| Trimmed Mean ( 16 / 66 ) | 0.000531874134006862 | 0.000958920042435058 | 0.554659523703596 |
| Trimmed Mean ( 17 / 66 ) | 0.000538282256103896 | 0.000885011628682243 | 0.608220546102183 |
| Trimmed Mean ( 18 / 66 ) | 0.000544846673861834 | 0.000799986705416172 | 0.68106966049941 |
| Trimmed Mean ( 19 / 66 ) | 0.000551030484944332 | 0.000699748443870888 | 0.787469396710803 |
| Trimmed Mean ( 20 / 66 ) | 0.000557918366006111 | 0.000576060600989016 | 0.968506377711378 |
| Trimmed Mean ( 21 / 66 ) | 0.000564980623803631 | 0.000407208658494748 | 1.38744747199652 |
| Trimmed Mean ( 22 / 66 ) | 0.000286381819438992 | 0.000286381819462961 | 0.999999999916303 |
| Trimmed Mean ( 23 / 66 ) | -2.38164466503356e-14 | 1.49068155494157e-15 | -15.9768842455887 |
| Trimmed Mean ( 24 / 66 ) | -2.38522651922101e-14 | 1.48986444533806e-15 | -16.0096881745492 |
| Trimmed Mean ( 25 / 66 ) | -2.38890388952012e-14 | 1.48872970196872e-15 | -16.0465925168349 |
| Trimmed Mean ( 26 / 66 ) | -2.39268064820569e-14 | 1.48725124163147e-15 | -16.0879384816044 |
| Trimmed Mean ( 27 / 66 ) | -2.39656087973196e-14 | 1.48540054598158e-15 | -16.1341052836914 |
| Trimmed Mean ( 28 / 66 ) | -2.40054889546730e-14 | 1.48314638231921e-15 | -16.1855156313939 |
| Trimmed Mean ( 29 / 66 ) | -2.40054889546730e-14 | 1.48629075068446e-15 | -16.1512738632183 |
| Trimmed Mean ( 30 / 66 ) | -2.39935055950421e-14 | 1.48930576818804e-15 | -16.1105302265993 |
| Trimmed Mean ( 31 / 66 ) | -2.39872534074086e-14 | 1.49217747230362e-15 | -16.0753354427588 |
| Trimmed Mean ( 32 / 66 ) | -2.39808173319035e-14 | 1.49489053728490e-15 | -16.0418550614807 |
| Trimmed Mean ( 33 / 66 ) | -2.39741891347416e-14 | 1.49742812189111e-15 | -16.0102436866649 |
| Trimmed Mean ( 34 / 66 ) | -2.39673600831202e-14 | 1.49977169705069e-15 | -15.9806723451657 |
| Trimmed Mean ( 35 / 66 ) | -2.39603209068335e-14 | 1.50190085034219e-15 | -15.9533306751737 |
| Trimmed Mean ( 36 / 66 ) | -2.39530617562879e-14 | 1.50379306360070e-15 | -15.9284294734905 |
| Trimmed Mean ( 37 / 66 ) | -2.38997534285182e-14 | 1.51021344576495e-15 | -15.8254142787164 |
| Trimmed Mean ( 38 / 66 ) | -2.38447254772720e-14 | 1.51661623026666e-15 | -15.7223198601004 |
| Trimmed Mean ( 39 / 66 ) | -2.37878933309031e-14 | 1.52299145208339e-15 | -15.6191903102031 |
| Trimmed Mean ( 40 / 66 ) | -2.37291667796551e-14 | 1.52932785403903e-15 | -15.5160757171755 |
| Trimmed Mean ( 41 / 66 ) | -2.36684494978564e-14 | 1.53561271573358e-15 | -15.4130330228151 |
| Trimmed Mean ( 42 / 66 ) | -2.36056385166854e-14 | 1.54183165689077e-15 | -15.3101270240410 |
| Trimmed Mean ( 43 / 66 ) | -2.35406236414381e-14 | 1.54796841072383e-15 | -15.2074315459904 |
| Trimmed Mean ( 44 / 66 ) | -2.34732868063606e-14 | 1.55400456204883e-15 | -15.1050308214108 |
| Trimmed Mean ( 45 / 66 ) | -2.34035013590984e-14 | 1.55991924380634e-15 | -15.0030211192163 |
| Trimmed Mean ( 46 / 66 ) | -2.33393551398979e-14 | 1.5668536443552e-15 | -14.8956829656561 |
| Trimmed Mean ( 47 / 66 ) | -2.3272788308652e-14 | 1.57370280228179e-15 | -14.7885536423444 |
| Trimmed Mean ( 48 / 66 ) | -2.32036612146659e-14 | 1.58044451092026e-15 | -14.6817310284148 |
| Trimmed Mean ( 49 / 66 ) | -2.3131823254249e-14 | 1.58705335072516e-15 | -14.5753280717876 |
| Trimmed Mean ( 50 / 66 ) | -2.30571117754154e-14 | 1.59350018934032e-15 | -14.4694753911266 |
| Trimmed Mean ( 51 / 66 ) | -2.29793508484661e-14 | 1.59975159195327e-15 | -14.3643244138977 |
| Trimmed Mean ( 52 / 66 ) | -2.28983498828940e-14 | 1.60576912314823e-15 | -14.2600511822024 |
| Trimmed Mean ( 53 / 66 ) | -2.2813902067723e-14 | 1.61150851688199e-15 | -14.1568609962201 |
| Trimmed Mean ( 54 / 66 ) | -2.27257826084142e-14 | 1.61691868531527e-15 | -14.0549941161593 |
| Trimmed Mean ( 55 / 66 ) | -2.26337467286916e-14 | 1.62194052960872e-15 | -13.9547328126463 |
| Trimmed Mean ( 56 / 66 ) | -2.25375273998908e-14 | 1.6265055058465e-15 | -13.8564101497839 |
| Trimmed Mean ( 57 / 66 ) | -2.25375273998908e-14 | 1.63053388615737e-15 | -13.8221766448561 |
| Trimmed Mean ( 58 / 66 ) | -2.24368327534713e-14 | 1.63393263769729e-15 | -13.7317978941235 |
| Trimmed Mean ( 59 / 66 ) | -2.22207076587173e-14 | 1.63659281877418e-15 | -13.5774197490129 |
| Trimmed Mean ( 60 / 66 ) | -2.21045404202870e-14 | 1.63838635961284e-15 | -13.4916531077019 |
| Trimmed Mean ( 61 / 66 ) | -2.19824158875782e-14 | 1.63916205150955e-15 | -13.4107642788179 |
| Trimmed Mean ( 62 / 66 ) | -2.18538637478848e-14 | 1.63874050705261e-15 | -13.3357683256335 |
| Trimmed Mean ( 63 / 66 ) | -2.17183628438836e-14 | 1.63690776749463e-15 | -13.2679209392015 |
| Trimmed Mean ( 64 / 66 ) | -2.15753341118823e-14 | 1.63340710844725e-15 | -13.2087916112917 |
| Trimmed Mean ( 65 / 66 ) | -2.14241323094810e-14 | 1.62792841133844e-15 | -13.1603651366135 |
| Trimmed Mean ( 66 / 66 ) | -2.14468965462884e-14 | 1.65188565447400e-15 | -12.9832815535393 |
| Median | -3.4194869158455e-14 | ||
| Midrange | -2.04974925921420e-14 | ||
| Midmean - Weighted Average at Xnp | -2.2170873913607e-14 | ||
| Midmean - Weighted Average at X(n+1)p | -2.2170873913607e-14 | ||
| Midmean - Empirical Distribution Function | -2.2170873913607e-14 | ||
| Midmean - Empirical Distribution Function - Averaging | -2.2170873913607e-14 | ||
| Midmean - Empirical Distribution Function - Interpolation | -2.2170873913607e-14 | ||
| Midmean - Closest Observation | -2.2170873913607e-14 | ||
| Midmean - True Basic - Statistics Graphics Toolkit | -2.2170873913607e-14 | ||
| Midmean - MS Excel (old versions) | -2.2170873913607e-14 | ||
| Number of observations | 200 | ||
