A n h y d r o u s c h r o m i u m ( I I I ) c h l o r i d e r e a c t s w i t h p u r e c a r b o x y l i c a c i d s ( R C O O H w h e r e R = C H 3 , C 2 H 5 , n C 3 H 7 , C H 2 C I , C H C I 2 a n d C C 1 3 ) t o g i v e b a s i c t r i n u c l e a r c h r o m i u m ( I I I ) c a r b o x y l a t e s o f t h e g e n e r a l f o r m u l a [ C r 3 0 ( 0 0 C R ) 6 ] + C l ~ . T h e r e a c t i o...

1 C o r r e c t a n s w e r : b . T h e r i s k c a n n o t b e a b o l i s h e d b y a h e a l t h y l i f e s t y l e , b u t i t c a n b e g r e a t l y r e d u c e d . D i a b e t e s k i l l s m o r e p e o p l e t h a n T B , m a l a r i a , a n d H I V p u t t o g e t h e r . I f d i a b e t i c r e t i n o p a t h y i s d i a g n o s e d a n d t r e a...

1 C o r r e c t a n s w e r : b . T h e r i s k c a n n o t b e a b o l i s h e d b y a h e a l t h y l i f e s t y l e , b u t i t c a n b e g r e a t l y r e d u c e d . D i a b e t e s k i l l s m o r e p e o p l e t h a n T B , m a l a r i a , a n d H I V p u t t o g e t h e r . I f d i a b e t i c r e t i n o p a t h y i s d i a g n o s e d a n d t r e a...

T h i s pape r p r e s e n t s a n o v e r v i e w o f a n a l g o r i t h m f o r r i b d e t e c t i o n i n c h e s t x r a y s . The g o a l o f t h e a l g o r i t h m i s t o r e t u r n t h e l o c a t i o n o f t h e b o r d e r s o f t h e r i b s t o a s c r e e n i n g sys tem t o e n a b l e i n t e r c o s t a l spaces t o b e e x t r a c t e d and a n a l y s e d . The d e t e c t...

In this paper t denotes an element of R. The function R2 → C from R× R into C is defined as follows: (Def. 1) For every element p of R × R and for all elements a, b of R such that a = p1 and b = p2 holds (R2 → C)(〈a, b〉) = a+ b · i. Let a, b be real numbers, let x, y be partial functions from R to R, let Z be a subset of R, and let f be a partial function from C to C. The functor ∫ (f, x, y, a,...

In this paper t denotes an element of R. The function R2 → C from R× R into C is defined as follows: (Def. 1) For every element p of R × R and for all elements a, b of R such that a = p1 and b = p2 holds (R2 → C)(〈a, b〉) = a+ b · i. Let a, b be real numbers, let x, y be partial functions from R to R, let Z be a subset of R, and let f be a partial function from C to C. The functor ∫ (f, x, y, a,...

In this paper t is an element of R. The function R2 → C from R× R into C is defined as follows: (Def. 1) For every element p of R × R and for all elements a, b of R such that a = p1 and b = p2 holds (R2 → C)(〈a, b〉) = a+ b · i. Let a, b be real numbers, let x, y be partial functions from R to R, let Z be a subset of R, and let f be a partial function from C to C. The functor ∫ (f, x, y, a, b, Z...

a unital $c^*$ -- algebra $mathcal a,$ endowed withthe lie product $[x,y]=xy- yx$ on $mathcal a,$ is called a lie$c^*$ -- algebra. let $mathcal a$ be a lie $c^*$ -- algebra and$g,h:mathcal a to mathcal a$ be $bbb c$ -- linear mappings. a$bbb c$ -- linear mapping $f:mathcal a to mathcal a$ is calleda lie $(g,h)$ -- double derivation if$f([a,b])=[f(a),b]+[a,f(b)]+[g(a),h(b)]+[h(a),g(b)]$ for all ...

M y c o b a c t e r i u m b o v i s ( B C G ) s ignif icant ly e n h a n c e d the d e v e l o p m e n t o f im­ muni ty b y CFW, C57BL/6 , C 5 7 B L / 1 0 S c N and B A L B / c ( N u + ) m i c e t o the e r y t h r o c y t i c s tages o f P. berghei. M i c e t reated wi th B C G requ i r ed f e w e r c y c l e s o f in fec t ion and Pansidar ( p y r i m e t h a m i n e + su l f adox ine ) c u ...