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T [ ] [ ] r c h u n k s = new T [ rema i n i ng ] [ ] ; for ( i nt i = 0 ; i < rema i n i n g ; i += 2 ) 1) i f ( i = = rema i n i n g - 1 && ( rema i n i n g & 1 ) rchunk s [ i ] chunks [ i ] ; else new T [ rchunk s [ i ] c h u n k s [ i ] Length + c h u n k s [ i+1 ] Length ] ;

If an employee qualifies for the foreign earned income exclusion, he or she can deduct some foreign housing costs exceeding a base amount that is revised annually by the government One can elect to take the foreign housing cost exclusion on Form 2555, using Parts V, VI, and VIII of the form Housing expenses includable in the exclusion calculation are rent for housing, furniture, and residential parking, as well as utilities, occupancy taxes, home repairs, and home parking For the most recent list of includable housing expenses, see the IRS s instructions to Form 2555 An employee can also include in the housing expenses the costs associated with a second residence for other family members if the country in which the primary residence is located is considered to have adverse conditions or if the employee is housed at a remote location for the benefit of the employer The decision tree shown in Exhibit 164 is a revised version of the example used in the IRS s Publication 54, giving an overview of the circumstances under which one can take the foreign earned income or foreign housing exclusions

T [ ] [ ] out c h u n k s = n ew T [ ( rema i n i n g + 1 ) I 2 ] [ ] ; P a ra l l e l F o r ( 0 , rema i n i n g , de legate ( i n t idx ) { II If an odd n umbe r , we j u st propagate t h e sorted c h u n k if ( idx == rema i n i n g - 1 && ( rema i n i n g & 1 ) == 1 ) { out c h u n k s [ ( idx+1 ) I 2 ] = r c h u n k s [ idx ] ; ret u r n ;

d e s t = r c h u n k s [ idx & - 1 ] ; left = c h u n k s [ idx & -1 ] ; right = c h u n k s [ idx I 1 ] ; mid = ( d e s t Length + 1 ) I 2 ,

We now expand our knowledge of bivariate random variables But before we can discuss the distribution of sample means, we pause to consider the calculation of means and variances of means

if idx & 1) = = 0) { = 0; II left i n d e x = 0; II right i n d e x = 0; II merge i n d e x for ( i nt j = 0 ; j < m i d ; j ++ ) { if ( l ix < l eft Length && left [ l i x ] Compa reTo ( right [ rix ] ) < = 0 ) d e s t [ m i x++ ] left [ l ix++ ] ; else d e s t [ mi x++ ] right [ r ix++ ] ; } } else { I I Odd p a rt i c i p a n t s merge from right t o l eft i n t l i x = left Length - 1 ; II l eft i n d e x i n t r i x = right Length - 1 ; II right i n d e x i n t mix = d e st Length - 1 ; II merge i n d e x for ( i nt j = 0; j < mid ; j ++ ) { if ( l ix >= 0 && left [ l i x ] Compa reTo ( right [ ri x ] ) > 0 ) d e s t [ m ix - - ] = left [ l i x - - ] ; else II E v e n int l i x int rix i n t mix p a rt i c i p a n t s merge from l eft to right