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Cheatsheet of Formulae - Intermediate Statistics 2 |, Study notes of Statistics

Formula Sheet Material Type: Notes; Class: Statistics 2 - Intermediate; Subject: Statistics; University: Carleton University; Term: Forever 1989;

Typology: Study notes

2010/2011

Uploaded on 04/29/2011

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Download Cheatsheet of Formulae - Intermediate Statistics 2 | and more Study notes Statistics in PDF only on Docsity! ECON 2202 FORMULAE ns d t d / )( 21   ; 11 )( 222 2        n dnd n dd s iid     2 2 2 1 2 1 2121 nn xx Z          21 2121 11 nn s xx t p     2 )()( 2 )1()1( 21 2 22 2 11 21 2 2 2 12 21        nn xxxx nn snsn s ii p     2 2 2 1 2 1 2121 n s n s xx t                                1 )/( 1 )/( int* 2 2 2 2 2 1 2 1 2 1 2 2 2 2 1 2 1 n ns n ns n s n s df            21 21 11 )1( )( nn pp pp Z pp 21 2211 21 21 nn pnpn nn XX p p       n s td d2/   2 2 2 1 2 1 2/21 nn Zxx      2 2 2 1 2 1 ,2/21 * n s n s txx df     21 2/21 11 nn stxx p               2 22 1 11 2/21 )1()1( n pp n pp Zpp  2 2 2 )1(     ns 2 min 2 max s s F  2 2 j i s s F      k i i ii E EO 1 2 2 )(      r i c j ij ijij E EO 1 1 2 2 )(  SST = SSB + SSW     k i n j ij i xxSST 1 1 2)( 2 1 )( xxnSSB i k i i       k i n j iij i xxSSW 1 1 2)(          ji kNk nn MSW q 11 2),(, SST = SSB + SSBL + SSW 2 1 )( xxkSSBL j b j   b MSWt kb 2 )1)*(1(,2/  SST = SSA + SSB + SSAB + SSE                                                           22222 2 2 2 222222 )()( ))(( yynxxn yxxyn n y y n x x n yx xy ynyxnx yxnxy yyxx yyxx r 2 1 2    n r r t                              222 2 2221 )( ))(( xxn yxxyn n x x n yx xy xnx yxnxy xx yyxx b xbyb 10  1 1 bs b t  ibi stb 2/ MSE kn SSE s    1    21 )( xx b            n x x MSE xnx MSE xx MSE sb 2 2 2221 )( SST = SSE + SSR     22 2 ynyyySST   222 ˆˆ   ynyyySSR SST SSE SST SSR R  12       xybybyyyeSSE 10 222 ˆ )1/( )1/( 1 1 1 )1(1 222            nSST knSSE kn n RRR A )1( 1 2 jR VIF          2 2 2/ 1 ˆ xx xx n sty p         2 2 2/ 1 1ˆ xx xx n sty p 
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