Re: Multiple Integrals

*To*: mathgroup at smc.vnet.net*Subject*: [mg20014] Re: [mg19989] Multiple Integrals*From*: BobHanlon at aol.com*Date*: Sat, 25 Sep 1999 02:40:42 -0400*Sender*: owner-wri-mathgroup at wolfram.com

George, intgrl1 = Integrate[ 1, {x[1], 0, 1}, {x[2], k[1], x[1]}, {x[3], k[2], x[2]}, {x[4], k[3], x[3]} ]; In your second integral you had a list where you needed a sequence. intgrl2 = Integrate[1, {x[1], 0, 1}, Sequence @@ Table[{x[n], k[n - 1], x[n - 1]}, {n, 2, 4}] ] ; intgrl1 == intgrl2 True Bob Hanlon In a message dated 9/24/1999 2:50:17 AM, george at netvision.net.il writes: >I am trying to evaluate multiple integrals of the following form: > >Integrate[1, > {x[1], 0, 1}, > {x[2], k[1], x[1]}, > {x[3], k[2], x[2]}, > {x[4], k[3], x[3]} ] > > >This works! However, when I try to compactify this in the following >manner > > Integrate[1, > {x[1], 0, 1}, > Table[{x[n], k[n - 1], x[n - 1]}, {n, 2, 4}] ] > > >it doesn't work. I think I got something with the Table wrong. Why? >