l1.1f

来自「<B>Digital的Unix操作系统VAX 4.2源码</B>」· 1F 代码 · 共 88 行

1F
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#printYou can also make equations that are ________indented a fixed amount fromthe left margin, with the command  .EQ IAgain, if there is an equation number, it follows the I.Convert all the equations in "Example" to indented ones.(Naturally I've changed it.)You can do this with a single editor command.Print "Example" with neqn and nroff -ms,then type "ready".#once #create Ref.LP     EQUIVALENCES OF ONE SORT AND ANOTHER.LP.EQ I (2.01)bold x sup { n alpha } (t) ~->~ bold x sup alpha ( bold X ,t)..EN.sp.EQ I (2.02)sum from n F( bold x sup { n alpha } (t))~->~ 1 over OMEGA INT F( bold x sup alpha ( bold X ,t))d bold \|X.EN.EQ I (2.03)bold x ( bold X ,t) ~==~sum from  { alpha =1} to  Nrho sup alpha  over rho sup 0 bold x sup alpha ( bold X ,t).EN.EQ I (2.08)sum from  {alpha =1} to  NU sup { mu alpha } V sup { mu alpha } ~=~ delta sup { mu nu }.EN.EQ I (2.06)bold y sup { T mu } ( bold X ,t) ~==~ sum from  {alpha =1} to  NU sup { mu alpha }bold x sup alpha( bold X ,t).EN.EQ I~ partial over {partial d}  ( epsilon sub 0 bold E sup T times  bold B ) sub i  - m sub ij,\|j ~=~-q sup D E sub i sup T-( bold ~j sup D times bold B ) sub i.EN#once #create Example.LP     EQUIVALENCES OF ONE SORT AND ANOTHER.LP.EQ (2.01)bold x sup { n alpha } (t) ~->~ bold x sup alpha ( bold X ,t)..EN.sp.EQ (2.02)sum from n F( bold x sup { n alpha } (t))~->~ 1 over OMEGA INT F( bold x sup alpha ( bold X ,t))d bold \|X.EN.EQ (2.03)bold x ( bold X ,t) ~==~sum from  { alpha =1} to  Nrho sup alpha  over rho sup 0 bold x sup alpha ( bold X ,t).EN.EQ (2.08)sum from  {alpha =1} to  NU sup { mu alpha } V sup { mu alpha } ~=~ delta sup { mu nu }.EN.EQ (2.06)bold y sup { T mu } ( bold X ,t) ~==~ sum from  {alpha =1} to  NU sup { mu alpha }bold x sup alpha( bold X ,t).EN.EQ~ partial over {partial d}  ( epsilon sub 0 bold E sup T times  bold B ) sub i  - m sub ij,\|j ~=~-q sup D E sub i sup T-( bold ~j sup D times bold B ) sub i.EN#user#cmp Ref Example#log#next2.1a 10

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