{"text_format":"1","workbook":"xlsx","n_sheets":4,"sheets":["1224","Small","Small (an)","Sheet3"],"not_rendered":{"charts":0,"images":0,"macros":1,"external_links":0,"defined_names":0,"comments":0,"pivot_tables":0},"unopened":[],"bounds":{"document_bytes":16777216,"sheet_cells":100000,"rows_first":2000,"rows_last":500,"rows_between":2000,"halvings":0,"cell_chars":16384,"cell_head_chars":4096},"cells_cut":0,"cells_raw":0,"read":"whole","date_system":"1900"}

{"sheet":"1224","index":0,"n_rows":134570,"n_cols":14,"rows_kept":4500,"cut":true,"hidden":false,"merged":[],"bounds":{"rows_first":2000,"rows_last":500,"rows_between":2000,"halvings":0}}
["Excel Magic Trick 1222: Formula To Add 10kg, 6kg, 19kg: Array Formula Or Custom Number Format? ",null,null,null,null,"Timing Code from Charles Williams, Excel MVP:"]
["https://www.youtube.com/watch?v=43GAmOKD7VU",null,null,null,null,"http://www.decisionmodels.com/FxlDown.htm"]
[]
["Weights",null,null,"=SUMPRODUCT(\nSUBSTITUTE(A2:A134567,\"kg\",\"\")\n+0)","=SUMPRODUCT(\nLEFT(A2:A134567,\nLEN(A2:A134567)\n-2)\n+0)","=SUMPRODUCT(\nLEFT(A2:A134567,\nSEARCH(\"k\",A2:A134567)\n-1)\n+0)"]
["60.3kg",null,null,"Total","Total","Total"]
["16.21kg",null,null,{"$f":"SUMPRODUCT(SUBSTITUTE(A5:A134570,\"kg\",\"\")+0)","v":6740471.3300000634},{"$f":"SUMPRODUCT(LEFT(A5:A134570,LEN(A5:A134570)-2)+0)","v":6740471.3300000634},{"$f":"SUMPRODUCT(LEFT(A5:A134570,SEARCH(\"k\",A5:A134570)-1)+0)","v":6740471.3300000634}]
["26.54kg"]
["44.8kg",null,"Time in seconds"]
["45.66kg",null,"Times","SUMPRODUCT/SUBSTITUTE Formula (S/S) = 2","SUMPRODUCT/LEFT/LEN Formula (S/L/L) = 1","SUMPRODUCT/LEFT/SEARCH Formula"]
["15.15kg",null,"Time 1",6.1310000000000003E-2,7.0220000000000005E-2,0.10606]
["19.52kg",null,"Time 2",6.7900000000000002E-2,7.3679999999999995E-2,0.1057]
["24.65kg",null,"Time 3",6.2640000000000001E-2,6.8110000000000004E-2,0.11354]
["81.87kg",null,"Time 4",6.2429999999999999E-2,7.7979999999999994E-2,0.10863]
["82.27kg",null,"Time 5",6.4649999999999999E-2,7.707E-2,0.10604]
["65.94kg",null,"Time 6",6.8720000000000003E-2,7.5740000000000002E-2,9.7489999999999993E-2]
["11.18kg",null,"Time 7",6.633E-2,7.7670000000000003E-2,0.10366]
["21.04kg",null,"Time 8",7.0999999999999994E-2,7.6439999999999994E-2,0.1042]
["93.18kg",null,"Time 9",6.7140000000000005E-2,6.7599999999999993E-2,0.11247]
["72.19kg",null,"Time 10",6.5799999999999997E-2,7.492E-2,0.10976]
["59.03kg",null,"Ave",{"$f":"AVERAGE(D10:D19)","v":6.5791999999999989E-2},{"$f":"AVERAGE(E10:E19)","v":7.3942999999999995E-2},{"$f":"AVERAGE(F10:F19)","v":0.106755}]
["5.25kg",null,"% Change",{"$f":"D20/$D$20-1","v":0},{"$f":"E20/$D$20-1","v":0.12389044260700399},{"$f":"F20/$D$20-1","v":0.62261369163424152}]
["67.43kg"]
["96.68kg",null,null,"Run Test as a Mew1 - Mew2, t Distribution, Unequal Variances:",null,null,null,null,null,null,null,"Run Test as 1 Population (S/L/L)"]
["58.56kg",null,null,"Question: Is the time to calculate the SUMPRODUCT/LEFT/LEN Formula longer than the time to calculate the SUMPRODUCT/SUBSTITUTE Formula?",null,null,null,null,null,null,null,"Question: Is the time to calculate the SUMPRODUCT/LEFT/LEN Formula longer than the time to calculate the SUMPRODUCT/SUBSTITUTE Formula?"]
["27.61kg",null,null,null,"S/L/L = Population 1","S/S = Population 2",null,null,null,null,null,"Pop Mean =",{"$f":"D20","v":6.5791999999999989E-2}," Seconds"]
["8.58kg",null,null,"n",{"$f":"COUNT(E10:E19)","v":10},{"$f":"COUNT(D10:D19)","v":10},null,null,null,null,null,"Alpha =",0.05]
["42.37kg",null,null,"n - 1",{"$f":"E26-1","v":9},{"$f":"F26-1","v":9},null,null,null,null,null,"Sample Standard Deviation",{"$f":"_xlfn.STDEV.S(D10:D19)","v":3.0709636562124554E-3},"Seconds"]
["42.75kg",null,null,"Xbar",{"$f":"AVERAGE(E10:E19)","v":7.3942999999999995E-2},{"$f":"AVERAGE(D10:D19)","v":6.5791999999999989E-2},null,null,null,null,null,"Distribution?","t"]
["74.67kg",null,null,"s",{"$f":"_xlfn.STDEV.S(E10:E19)","v":3.9238899350290419E-3},{"$f":"_xlfn.STDEV.S(D10:D19)","v":3.0709636562124554E-3},null,null,null,null,null,"Null Hypothesis:","H0 : μ <= .06572"]
["45.21kg",null,null,"S^2",{"$f":"E29^2","v":1.5396912222222219E-5},{"$f":"F29^2","v":9.4308177777777711E-6},null,null,null,null,null,"Alternative Hypothesis:","Ha : μ > .06572"]
["64.3kg",null,null,"S^2/n",{"$f":"E30/E26","v":1.5396912222222218E-6},{"$f":"F30/F26","v":9.4308177777777708E-7},null,null,null,null,null,"Count = n =",{"$f":"COUNT(E10:E19)","v":10}]
["13.65kg",null,null,"Null Hypothesis:","H0 : Mew1-Mew2 <= 0",null,null,null,null,null,null,"df =",{"$f":"M31-1","v":9}]
["87.5kg",null,null,"Alternative Hypothesis:","Ha : Mew1-Mew2 > 0","Upper Test",null,null,null,null,null,"Xbar = Mean Time (seconds) of New Formula",{"$f":"E20","v":7.3942999999999995E-2}]
["89.94kg",null,null,"Hypothesized Difference =",0,null,null,null,null,null,null,"Standard Error =",{"$f":"M27/SQRT(M31)","v":9.7112397652296541E-4},"Standard Deviation of the Sampling Distribution of Xbar"]
["87.99kg",null,null,"Alpha =",0.05,null,null,null,null,null,null,"Sample Error =",{"$f":"M33-M25","v":8.1510000000000055E-3},"Difference between 2 formulas: Xbar - Pop Mean = S/L/L - S/S"]
["27.31kg",null,null,"Distribution?","t",null,null,null,null,null,null,"t Test Statistic",{"$f":"M35/M34","v":8.393367064403078},"# Standard Errors above Pop Mean"]
["60.09kg",null,null,"Xbar 1 - Xbar 2 = Point Estimate of Difference =",{"$f":"E28-F28","v":8.1510000000000055E-3},null,null,null,null,null,null,"Critical Value (Hurdle past which we conclude there is a statistically significant Difference)",{"$f":"_xlfn.T.INV(1-M26,M32)","v":1.8331129326562368}]
["97.54kg",null,null,"df =",{"$f":"SUM(E31:F31)^2/SUM(E31^2/E27+F31^2/F27)","v":17.017351511990434},null,null,null,null,null,null,{"$f":"\"p-value = Probility of getting Test Statistic of \"&ROUND(M36,2)&\" or more\"","v":"p-value = Probility of getting Test Statistic of 8.39 or more"},{"$f":"1-_xlfn.T.DIST(M36,M32,1)","v":7.5271463879644784E-6},{"$f":"1%*7.527/10000","v":7.5270000000000001E-6}]
["17.52kg",null,null,"t Test Statistic =",{"$f":"(E37-E34)/E40","v":5.1729989020371008},"Aprox Number Of Standard Deviations"]
["31.56kg",null,null,"Standrad Error",{"$f":"SQRT(SUM(E31:F31))","v":1.5756817572086055E-3},null,null,null,null,null,null,"The sample evidence strongly suggests that there is a significant increase in formula calculation time, when you move"]
["96.01kg",null,null,"p-value",{"$f":"1-_xlfn.T.DIST(E39,E38,1)","v":3.8211671357535337E-5},"Probability of getting t Test Statistic or More",null,null,null,null,null,"from the SUMPRODUCT/SUBSTITUTE formula to the SUMPRODUCT/LEFT/LEN formula"]
["42.18kg"]
["64.91kg",null,null,"The sample evidence strongly suggests that there is a significant increase in formula calculation time, when you move"]
["41.55kg",null,null,"from the SUMPRODUCT/SUBSTITUTE formula to the SUMPRODUCT/LEFT/LEN formula"]
["55.01kg"]
["4.81kg",null,"t-Test: Two-Sample Assuming Unequal Variances"]
["40.76kg"]
["4.64kg",null,null,"SUMPRODUCT/LEFT/LEN Formula (S/L/L) = 1","SUMPRODUCT/SUBSTITUTE Formula (S/S) = 2"]
["27.44kg",null,"Mean",7.3942999999999995E-2,6.5791999999999989E-2]
["70.75kg",null,"Variance",1.5396912222222215E-5,9.4308177777777727E-6]
["47.49kg",null,"Observations",10,10]
["61.53kg",null,"Hypothesized Mean Difference",0]
["63.23kg",null,"df",17]
["55.16kg",null,"t Stat",5.1729989020371008]
["12.68kg",null,"P(T<=t) one-tail",3.8211671357490939E-5]
["75.11kg",null,"t Critical one-tail",1.7396067260750732]
["0.16kg",null,"P(T<=t) two-tail",7.6423342714981878E-5]
["79.5kg",null,"t Critical two-tail",2.109815577833317]
["83.66kg"]
["15.72kg"]
["85.14kg"]
["46.33kg"]
["85.37kg"]
["81.03kg"]
["61.12kg"]
["29.98kg"]
["19.01kg"]
["5.82kg"]
["65.95kg"]
["51.9kg"]
["78.31kg"]
["44.73kg"]
["1.7kg"]
["6.99kg"]
["16.46kg"]
["59.34kg"]
["34.19kg"]
["97.13kg"]
["39.36kg"]
["19.79kg"]
["84.87kg"]
["61.68kg"]
["94.08kg"]
["41.04kg"]
["13.99kg"]
["34.73kg"]
["35.74kg"]
["70.62kg"]
["85.56kg"]
["61.98kg"]
["13kg"]
["0.05kg"]
["83.17kg"]
["72.88kg"]
["96.54kg"]
["22.09kg"]
["60.81kg"]
["39.26kg"]
["53.81kg"]
["32.57kg"]
["0.31kg"]
["85.1kg"]
["39.99kg"]
["93.33kg"]
["27.27kg"]
["46.06kg"]
["74.36kg"]
["60.98kg"]
["20.24kg"]
["19.78kg"]
["10.42kg"]
["26.63kg"]
["43.86kg"]
["61.36kg"]
["57.63kg"]
["55.34kg"]
["95.39kg"]
["30.15kg"]
["70.32kg"]
["77.25kg"]
["49.69kg"]
["4.82kg"]
["58.72kg"]
["57kg"]
["15.02kg"]
["40.96kg"]
["77.48kg"]
["66.35kg"]
["74.15kg"]
["47.61kg"]
["95.56kg"]
["21.89kg"]
["65.1kg"]
["43.15kg"]
["32.71kg"]
["31.9kg"]
["30.86kg"]
["7.99kg"]
["69.82kg"]
["26.84kg"]
["26.64kg"]
["80.95kg"]
["40.46kg"]
["49.28kg"]
["74.79kg"]
["57.97kg"]
["63.48kg"]
["44.81kg"]
["91.93kg"]
["27.15kg"]
["59.9kg"]
["28.96kg"]
["48kg"]
["1.27kg"]
["53.81kg"]
["83.94kg"]
["7.76kg"]
["85.42kg"]
["38.34kg"]
["49.01kg"]
["21.59kg"]
["5.11kg"]
["91.44kg"]
["22kg"]
["76.76kg"]
["88.67kg"]
["88.06kg"]
["60.82kg"]
["33.9kg"]
["91.42kg"]
["4.82kg"]
["98.9kg"]
["43.03kg"]
["72.93kg"]
["25.29kg"]
["86.02kg"]
["90.95kg"]
["29.71kg"]
["44.54kg"]
["42.01kg"]
["12.17kg"]
["62.74kg"]
["14.17kg"]
["50.2kg"]
["31.56kg"]
["46.95kg"]
["34.67kg"]
["15.28kg"]
["3.43kg"]
["55.13kg"]
["13.36kg"]
["21.21kg"]
["49.05kg"]
["67.17kg"]
["70.4kg"]
["46.55kg"]
["1.82kg"]
["87.2kg"]
["16.48kg"]
["43.92kg"]
["77.75kg"]
["9.43kg"]
["43.55kg"]
["13.97kg"]
["25.51kg"]
["13.2kg"]
["25.27kg"]
["39.9kg"]
["40.06kg"]
["59.86kg"]
["73.32kg"]
["72.02kg"]
["15.84kg"]
["1.8kg"]
["3.32kg"]
["84.6kg"]
["46.67kg"]
["86.53kg"]
["70.85kg"]
["78.83kg"]
["44.23kg"]
["26.97kg"]
["82.16kg"]
["77.48kg"]
["95.15kg"]
["23.78kg"]
["82.66kg"]
["51.99kg"]
["71.35kg"]
["57.81kg"]
["74.22kg"]
["29.97kg"]
["78.44kg"]
["85.33kg"]
["38.74kg"]
["61.68kg"]
["60.81kg"]
["55.45kg"]
["92.98kg"]
["28.73kg"]
["76.12kg"]
["56.41kg"]
["63.06kg"]
["44.06kg"]
["24.2kg"]
["46.76kg"]
["20.23kg"]
["91.9kg"]
["5.12kg"]
["30.93kg"]
["32.59kg"]
["7.88kg"]
["51.86kg"]
["46.88kg"]
["54.31kg"]
["84.91kg"]
["38.96kg"]
["35.79kg"]
["94.51kg"]
["73.11kg"]
["54.09kg"]
["8kg"]
["61.48kg"]
["0.97kg"]
["56.25kg"]
["48.89kg"]
["40.02kg"]
["17.97kg"]
["77.59kg"]
["25.05kg"]
["71.66kg"]
["97.49kg"]
["47.52kg"]
["70.1kg"]
["76.07kg"]
["33.85kg"]
["97.46kg"]
["19.85kg"]
["72.53kg"]
["12.93kg"]
["56.11kg"]
["13.24kg"]
["9.2kg"]
["84.68kg"]
["39.44kg"]
["11.58kg"]
["89.91kg"]
["76.11kg"]
["71.09kg"]
["55.45kg"]
["46.23kg"]
["35.4kg"]
["7.34kg"]
["29.5kg"]
["6.89kg"]
["80.36kg"]
["21.56kg"]
["75.62kg"]
["29.64kg"]
["16.7kg"]
["90.16kg"]
["59.5kg"]
["18.78kg"]
["45.81kg"]
["99.81kg"]
["46.75kg"]
["59.5kg"]
["33.45kg"]
["39.65kg"]
["17.3kg"]
["7.56kg"]
["21.18kg"]
["66.5kg"]
["88.87kg"]
["74.73kg"]
["32.48kg"]
["75.35kg"]
["60.92kg"]
["2.87kg"]
["83.94kg"]
["45.39kg"]
["53.92kg"]
["90.29kg"]
["57.39kg"]
["33.8kg"]
["44.49kg"]
["54.23kg"]
["28.77kg"]
["88.4kg"]
["27.84kg"]
["73.59kg"]
["25.27kg"]
["69.03kg"]
["29.19kg"]
["86.54kg"]
["11.1kg"]
["89.23kg"]
["75.91kg"]
["40.46kg"]
["42.35kg"]
["50.75kg"]
["92.15kg"]
["92.17kg"]
["90.21kg"]
["80.46kg"]
["3.5kg"]
["53.79kg"]
["65.86kg"]
["11.69kg"]
["96.36kg"]
["89.3kg"]
["65.66kg"]
["25.96kg"]
["36.62kg"]
["78.09kg"]
["5.53kg"]
["94.6kg"]
["41.66kg"]
["85.54kg"]
["7.99kg"]
["44.54kg"]
["71.37kg"]
["13.77kg"]
["40.01kg"]
["82.69kg"]
["23.92kg"]
["35.73kg"]
["76.27kg"]
["49.04kg"]
["56.24kg"]
["44.71kg"]
["48.67kg"]
["45.52kg"]
["68.69kg"]
["57.1kg"]
["16.2kg"]
["83.7kg"]
["20.8kg"]
["41.81kg"]
["67.26kg"]
["26.5kg"]
["86.48kg"]
["4.34kg"]
["76.23kg"]
["74.19kg"]
["36.49kg"]
["83.47kg"]
["73.81kg"]
["86.72kg"]
["78.41kg"]
["71.73kg"]
["54.72kg"]
["21.68kg"]
["77.1kg"]
["79.67kg"]
["98.96kg"]
["64.23kg"]
["45.92kg"]
["41.54kg"]
["16.64kg"]
["89.58kg"]
["36.15kg"]
["95.79kg"]
["26.49kg"]
["90.36kg"]
["33.73kg"]
["78.38kg"]
["48.05kg"]
["22.87kg"]
["30.06kg"]
["37.95kg"]
["45.05kg"]
["88.04kg"]
["4.87kg"]
["78.4kg"]
["73.21kg"]
["53.26kg"]
["67.37kg"]
["61.44kg"]
["9.79kg"]
["69.04kg"]
["97.48kg"]
["17.85kg"]
["85.93kg"]
["77.35kg"]
["80.24kg"]
["86.53kg"]
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["14.84kg"]
["37.76kg"]
["47.83kg"]
["17.16kg"]
["37.9kg"]
["59.53kg"]
["22.86kg"]
["11.95kg"]
["7.91kg"]
["71.35kg"]
["43.42kg"]
["19.36kg"]
["12.65kg"]
["90.75kg"]
["30.55kg"]
["81.11kg"]
["18.29kg"]
["13.53kg"]
["38.82kg"]
["97.96kg"]
["60.52kg"]
["35.05kg"]
["80.11kg"]
["67.76kg"]
["50.93kg"]
["52.36kg"]
["39.59kg"]
["42.41kg"]
["91.04kg"]
["13.06kg"]
["12.34kg"]
["63.51kg"]
["16.58kg"]
["26.42kg"]
["21.61kg"]
["0.16kg"]
["78.96kg"]
["42.75kg"]
["36.6kg"]
["46.07kg"]
["22.86kg"]
["41.47kg"]
["21.5kg"]
["18.99kg"]
["46.38kg"]
["44.25kg"]
["78.82kg"]
["47.67kg"]
["65.35kg"]
["53.26kg"]
["31.36kg"]
["93.2kg"]
["95.7kg"]
["39.72kg"]
["5.42kg"]
["65.26kg"]
["89.41kg"]
["2.86kg"]
["89.27kg"]
["76.42kg"]
["56.3kg"]
["32.09kg"]
["31.19kg"]
["13.36kg"]
["99.39kg"]
["92.28kg"]
["8.12kg"]
["59.18kg"]
["28.89kg"]
["77.87kg"]
["61.04kg"]
["10.86kg"]
["77.57kg"]
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["55.89kg"]
["54.22kg"]
["44.02kg"]
["3.21kg"]
["99.96kg"]
["71.49kg"]
["52.93kg"]
["60.83kg"]
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["18.9kg"]
["75.29kg"]
["64.5kg"]
["81.46kg"]
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["55.43kg"]
["93.89kg"]
["60.93kg"]
["93.38kg"]
["73.59kg"]
["40.25kg"]
["42.91kg"]
["69.21kg"]
["31.31kg"]
["96.24kg"]
["31.56kg"]
["53.85kg"]
["59.84kg"]
["7.51kg"]
["81.86kg"]
["17.13kg"]
["96.73kg"]
["66.69kg"]
["71.44kg"]
["47.12kg"]
["0.1kg"]
["47.42kg"]
["92.43kg"]
["95.89kg"]
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["53.02kg"]
["63.95kg"]
["68.68kg"]
["2.52kg"]
["9.4kg"]
["60.28kg"]
["4.06kg"]
["98.49kg"]
["81.93kg"]
["98.54kg"]
["85.53kg"]
["81.93kg"]
["98.84kg"]
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["59.51kg"]
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["10.6kg"]
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["7.96kg"]
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["78.47kg"]
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["1.52kg"]
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["3.97kg"]
["96.72kg"]
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["12.51kg"]
["99.85kg"]
["33.05kg"]
["84.54kg"]
["78.2kg"]
["60.53kg"]
["90.85kg"]
["55.33kg"]
["98.88kg"]
["51.07kg"]
["93.16kg"]
["54.44kg"]
["2.25kg"]
["66.69kg"]
["68.55kg"]
["50.26kg"]
["17.54kg"]
["26.38kg"]
["67.62kg"]
["1.99kg"]
["6.47kg"]
["87.59kg"]
["38.08kg"]
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