| Central Tendency - Ungrouped Data | |||
| Measure | Value | S.E. | Value/S.E. |
| Arithmetic Mean | -0.00312145047808877 | 0.00417631842850798 | -0.747416781436356 |
| Geometric Mean | NaN | ||
| Harmonic Mean | -1.37448771518915e-14 | ||
| Quadratic Mean | 0.0589968553461109 | ||
| Winsorized Mean ( 1 / 66 ) | -0.00319961080658492 | 0.00409826633749335 | -0.780723004093951 |
| Winsorized Mean ( 2 / 66 ) | -0.00227140766410652 | 0.00321707460232691 | -0.706047557138902 |
| Winsorized Mean ( 3 / 66 ) | -0.00255550340876426 | 0.00176858793363279 | -1.44493997734967 |
| Winsorized Mean ( 4 / 66 ) | -0.00214589258337164 | 0.00095186625684113 | -2.25440556165213 |
| Winsorized Mean ( 5 / 66 ) | -0.00187524171034159 | 0.000856587839071025 | -2.18919954826268 |
| Winsorized Mean ( 6 / 66 ) | -0.00167024539075006 | 0.000787994700030055 | -2.11961500589580 |
| Winsorized Mean ( 7 / 66 ) | -0.000518494962088747 | 0.000428310486316771 | -1.21055864531245 |
| Winsorized Mean ( 8 / 66 ) | -0.000518494962088747 | 0.000428310486316771 | -1.21055864531245 |
| Winsorized Mean ( 9 / 66 ) | -0.000518494962088747 | 0.000428310486316771 | -1.21055864531245 |
| Winsorized Mean ( 10 / 66 ) | -0.00101927716573577 | 0.000350387393801468 | -2.90900067687166 |
| Winsorized Mean ( 11 / 66 ) | -0.00104080821426121 | 0.000316986873429717 | -3.28344263281293 |
| Winsorized Mean ( 12 / 66 ) | -0.00120279848871437 | 0.000302562584648886 | -3.97537088106971 |
| Winsorized Mean ( 13 / 66 ) | -0.00120279848871437 | 0.000302562584648886 | -3.97537088106971 |
| Winsorized Mean ( 14 / 66 ) | -0.00101107215497466 | 0.000255290900893677 | -3.96047078621009 |
| Winsorized Mean ( 15 / 66 ) | -0.000461199834568884 | 0.000123773241151268 | -3.72616754864835 |
| Winsorized Mean ( 16 / 66 ) | -0.00038661530789886 | 0.000106868772598715 | -3.61766396766411 |
| Winsorized Mean ( 17 / 66 ) | -0.000121033308358519 | 4.99788220624837e-05 | -2.42169189596352 |
| Winsorized Mean ( 18 / 66 ) | -3.10398372322183e-05 | 3.43315041166301e-05 | -0.904121098999058 |
| Winsorized Mean ( 19 / 66 ) | -0.000129332655101494 | 2.42566418119699e-05 | -5.3318450304886 |
| Winsorized Mean ( 20 / 66 ) | -0.000129332655102093 | 2.42566418119538e-05 | -5.33184503051685 |
| Winsorized Mean ( 21 / 66 ) | -0.000129332655103259 | 2.42566418119226e-05 | -5.33184503057177 |
| Winsorized Mean ( 22 / 66 ) | -0.000129332655103332 | 2.42566418119206e-05 | -5.33184503057522 |
| Winsorized Mean ( 23 / 66 ) | -0.000129332655103332 | 2.42566418119206e-05 | -5.33184503057522 |
| Winsorized Mean ( 24 / 66 ) | -0.000129332655103332 | 2.42566418119206e-05 | -5.33184503057522 |
| Winsorized Mean ( 25 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 26 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 27 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 28 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 29 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 30 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 31 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 32 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 33 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 34 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 35 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 36 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 37 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 38 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 39 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 40 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 41 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 42 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 43 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 44 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 45 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 46 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 47 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 48 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 49 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 50 / 66 ) | -9.03277452835027e-15 | 2.16324394633961e-15 | -4.17556907700329 |
| Winsorized Mean ( 51 / 66 ) | -9.2026386511179e-15 | 2.14930643904289e-15 | -4.28167825859952 |
| Winsorized Mean ( 52 / 66 ) | -9.2026386511179e-15 | 2.14930643904289e-15 | -4.28167825859952 |
| Winsorized Mean ( 53 / 66 ) | -9.2026386511179e-15 | 2.14930643904289e-15 | -4.28167825859952 |
| Winsorized Mean ( 54 / 66 ) | -9.2026386511179e-15 | 2.14930643904289e-15 | -4.28167825859952 |
| Winsorized Mean ( 55 / 66 ) | -9.2026386511179e-15 | 2.14930643904289e-15 | -4.28167825859952 |
| Winsorized Mean ( 56 / 66 ) | -9.2026386511179e-15 | 2.14930643904289e-15 | -4.28167825859952 |
| Winsorized Mean ( 57 / 66 ) | -9.2026386511179e-15 | 2.14930643904289e-15 | -4.28167825859952 |
| Winsorized Mean ( 58 / 66 ) | -9.2026386511179e-15 | 2.14930643904289e-15 | -4.28167825859952 |
| Winsorized Mean ( 59 / 66 ) | -4.09339229179305e-15 | 1.49332101274028e-15 | -2.74113352512303 |
| Winsorized Mean ( 60 / 66 ) | -4.09339229179305e-15 | 1.49332101274028e-15 | -2.74113352512303 |
| Winsorized Mean ( 61 / 66 ) | -4.09339229179305e-15 | 1.49332101274028e-15 | -2.74113352512303 |
| Winsorized Mean ( 62 / 66 ) | -4.09339229179305e-15 | 1.49332101274028e-15 | -2.74113352512303 |
| Winsorized Mean ( 63 / 66 ) | -4.09339229179305e-15 | 1.49332101274028e-15 | -2.74113352512303 |
| Winsorized Mean ( 64 / 66 ) | -7.21978032913737e-15 | 1.23934840622154e-15 | -5.82546464972563 |
| Winsorized Mean ( 65 / 66 ) | -7.21978032913737e-15 | 1.23934840622154e-15 | -5.82546464972563 |
| Winsorized Mean ( 66 / 66 ) | -7.21978032913737e-15 | 1.23934840622154e-15 | -5.82546464972563 |
| Trimmed Mean ( 1 / 66 ) | -0.00248976904194452 | 0.0032706232719814 | -0.761252163547461 |
| Trimmed Mean ( 2 / 66 ) | -0.00176544071067880 | 0.00208290121670185 | -0.84758734428811 |
| Trimmed Mean ( 3 / 66 ) | -0.00150463300272636 | 0.00106828068110955 | -1.40846224155584 |
| Trimmed Mean ( 4 / 66 ) | -0.00113974744507431 | 0.000647540546386019 | -1.76011749601681 |
| Trimmed Mean ( 5 / 66 ) | -0.000874972408680281 | 0.000531439457321887 | -1.64641973159008 |
| Trimmed Mean ( 6 / 66 ) | -0.000662149153007661 | 0.000422691439080145 | -1.56650712976024 |
| Trimmed Mean ( 7 / 66 ) | -0.000481486744810099 | 0.000303486976369821 | -1.58651534431373 |
| Trimmed Mean ( 8 / 66 ) | -0.000475740127220247 | 0.000276751231857598 | -1.71901719832286 |
| Trimmed Mean ( 9 / 66 ) | -0.000469867210342705 | 0.000245698704917385 | -1.91237153855042 |
| Trimmed Mean ( 10 / 66 ) | -0.000463863784201219 | 0.000208321783921455 | -2.22666960444287 |
| Trimmed Mean ( 11 / 66 ) | -0.000401457786275989 | 0.000181913930745629 | -2.20685565217844 |
| Trimmed Mean ( 12 / 66 ) | -0.000335409188343631 | 0.000157666018054973 | -2.12733975577847 |
| Trimmed Mean ( 13 / 66 ) | -0.000252325922024595 | 0.000130428871540038 | -1.93458640748216 |
| Trimmed Mean ( 14 / 66 ) | -0.000167310486721395 | 9.33075588361618e-05 | -1.79310753392631 |
| Trimmed Mean ( 15 / 66 ) | -9.6406144851372e-05 | 5.212386832364e-05 | -1.84955852188063 |
| Trimmed Mean ( 16 / 66 ) | -6.74542647150616e-05 | 3.80860312801207e-05 | -1.77110248686557 |
| Trimmed Mean ( 17 / 66 ) | -4.34210536319443e-05 | 2.21690637349513e-05 | -1.95863272130376 |
| Trimmed Mean ( 18 / 66 ) | -3.78534600360638e-05 | 1.76516727501454e-05 | -2.14446871817017 |
| Trimmed Mean ( 19 / 66 ) | -3.83207867029942e-05 | 1.53995543249015e-05 | -2.4884347880788 |
| Trimmed Mean ( 20 / 66 ) | -3.23331637820403e-05 | 1.42767872181842e-05 | -2.26473668675666 |
| Trimmed Mean ( 21 / 66 ) | -2.61939554706445e-05 | 1.29712438344143e-05 | -2.01938656038127 |
| Trimmed Mean ( 22 / 66 ) | -1.98973315614495e-05 | 1.14133747097095e-05 | -1.74333464619563 |
| Trimmed Mean ( 23 / 66 ) | -1.34371589792841e-05 | 9.47040465170133e-06 | -1.41885795522688 |
| Trimmed Mean ( 24 / 66 ) | -6.80698185548271e-06 | 6.80698184733323e-06 | -1.00000000119722 |
| Trimmed Mean ( 25 / 66 ) | -8.37996338987069e-15 | 2.27820185420352e-15 | -3.67832348762634 |
| Trimmed Mean ( 26 / 66 ) | -8.34467630130423e-15 | 2.28091858298706e-15 | -3.65847179445404 |
| Trimmed Mean ( 27 / 66 ) | -8.308422443188e-15 | 2.28334884452774e-15 | -3.63870043909405 |
| Trimmed Mean ( 28 / 66 ) | -8.27116153345743e-15 | 2.28546639712584e-15 | -3.61902565877104 |
| Trimmed Mean ( 29 / 66 ) | -8.27116153345743e-15 | 2.28724255312904e-15 | -3.61621530787897 |
| Trimmed Mean ( 30 / 66 ) | -8.19344592173367e-15 | 2.28864591038549e-15 | -3.58004088118358 |
| Trimmed Mean ( 31 / 66 ) | -8.1528986460517e-15 | 2.28964204834040e-15 | -3.56077433674017 |
| Trimmed Mean ( 32 / 66 ) | -8.11115880343792e-15 | 2.29019318320770e-15 | -3.54169196856889 |
| Trimmed Mean ( 33 / 66 ) | -8.06817299537298e-15 | 2.29025777560573e-15 | -3.52282309935138 |
| Trimmed Mean ( 34 / 66 ) | -8.02388458706365e-15 | 2.28979008277465e-15 | -3.50420095161768 |
| Trimmed Mean ( 35 / 66 ) | -7.97823345849864e-15 | 2.2887396459319e-15 | -3.48586326657096 |
| Trimmed Mean ( 36 / 66 ) | -7.93115573216598e-15 | 2.28705070139593e-15 | -3.46785304205329 |
| Trimmed Mean ( 37 / 66 ) | -7.88258347483863e-15 | 2.28466150171506e-15 | -3.45021941715274 |
| Trimmed Mean ( 38 / 66 ) | -7.83244437050072e-15 | 2.28150353004658e-15 | -3.43301873845482 |
| Trimmed Mean ( 39 / 66 ) | -7.78066136110255e-15 | 2.27750058726324e-15 | -3.41631585283242 |
| Trimmed Mean ( 40 / 66 ) | -7.72715225139111e-15 | 2.27256772648382e-15 | -3.40018568482744 |
| Trimmed Mean ( 41 / 66 ) | -7.67182927355386e-15 | 2.26661000360844e-15 | -3.38471517435303 |
| Trimmed Mean ( 42 / 66 ) | -7.61459860682567e-15 | 2.25952100454634e-15 | -3.37000567443475 |
| Trimmed Mean ( 43 / 66 ) | -7.55535984652807e-15 | 2.25118109953959e-15 | -3.35617594163049 |
| Trimmed Mean ( 44 / 66 ) | -7.49400541621984e-15 | 2.24145536144816e-15 | -3.34336589749354 |
| Trimmed Mean ( 45 / 66 ) | -7.43041991571858e-15 | 2.23019106683986e-15 | -3.33174140377459 |
| Trimmed Mean ( 46 / 66 ) | -7.36447939668024e-15 | 2.21721467444456e-15 | -3.32150038585016 |
| Trimmed Mean ( 47 / 66 ) | -7.29605055616875e-15 | 2.20232814237191e-15 | -3.31288077185032 |
| Trimmed Mean ( 48 / 66 ) | -7.22498983717605e-15 | 2.18530439954781e-15 | -3.30617091086764 |
| Trimmed Mean ( 49 / 66 ) | -7.1511424233209e-15 | 2.16588172214117e-15 | -3.30172342756156 |
| Trimmed Mean ( 50 / 66 ) | -7.07434111291154e-15 | 2.14375667305964e-15 | -3.29997392046123 |
| Trimmed Mean ( 51 / 66 ) | -6.99440505513853e-15 | 2.1185751271295e-15 | -3.30146661573214 |
| Trimmed Mean ( 52 / 66 ) | -6.90419943438774e-15 | 2.09107363368434e-15 | -3.30174859611374 |
| Trimmed Mean ( 53 / 66 ) | -6.81015527658372e-15 | 2.05973585045524e-15 | -3.30632458287238 |
| Trimmed Mean ( 54 / 66 ) | -6.71202224235344e-15 | 2.02399396309521e-15 | -3.31622641407934 |
| Trimmed Mean ( 55 / 66 ) | -6.60952773993515e-15 | 1.98316166285428e-15 | -3.33282347260704 |
| Trimmed Mean ( 56 / 66 ) | -6.50237439649785e-15 | 1.93639841924810e-15 | -3.35797340664155 |
| Trimmed Mean ( 57 / 66 ) | -6.50237439649785e-15 | 1.88265843504297e-15 | -3.45382586424894 |
| Trimmed Mean ( 58 / 66 ) | -6.3902371766216e-15 | 1.82061519444520e-15 | -3.50993290406373 |
| Trimmed Mean ( 59 / 66 ) | -6.14955241200917e-15 | 1.74854522040188e-15 | -3.51695360249006 |
| Trimmed Mean ( 60 / 66 ) | -6.23667784083188e-15 | 1.73990136121688e-15 | -3.58450081128161 |
| Trimmed Mean ( 61 / 66 ) | -6.32827124036346e-15 | 1.72906480862007e-15 | -3.65993871878863 |
| Trimmed Mean ( 62 / 66 ) | -6.42468534513353e-15 | 1.71567679198568e-15 | -3.74469444078554 |
| Trimmed Mean ( 63 / 66 ) | -6.52631102313443e-15 | 1.69930491693176e-15 | -3.84057679001967 |
| Trimmed Mean ( 64 / 66 ) | -6.63358257213537e-15 | 1.67942311948934e-15 | -3.94991738243573 |
| Trimmed Mean ( 65 / 66 ) | -6.60741302941207e-15 | 1.68338452461673e-15 | -3.92507649487655 |
| Trimmed Mean ( 66 / 66 ) | -6.57970410182269e-15 | 1.68633698038461e-15 | -3.9017730016939 |
| Median | -2.6645352591004e-15 | ||
| Midrange | -0.06565791265637 | ||
| Midmean - Weighted Average at Xnp | -7.69754630406778e-15 | ||
| Midmean - Weighted Average at X(n+1)p | -7.69754630406778e-15 | ||
| Midmean - Empirical Distribution Function | -7.69754630406778e-15 | ||
| Midmean - Empirical Distribution Function - Averaging | -7.69754630406778e-15 | ||
| Midmean - Empirical Distribution Function - Interpolation | -7.69754630406778e-15 | ||
| Midmean - Closest Observation | -7.69754630406778e-15 | ||
| Midmean - True Basic - Statistics Graphics Toolkit | -7.69754630406778e-15 | ||
| Midmean - MS Excel (old versions) | -7.69754630406778e-15 | ||
| Number of observations | 200 | ||
