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New and Original Control Circuit Board HONEYWELL CC-GDIL21 DIGITAL INPUT IOTA 51306319-175

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New and Original Control Circuit Board HONEYWELL CC-GDIL21 DIGITAL INPUT IOTA 51306319-175

Large Image :  New and Original Control Circuit Board HONEYWELL CC-GDIL21 DIGITAL INPUT IOTA 51306319-175

Product Details:

Brand Name: Honeywell
Model Number: CC-GDIL21 51306319-175

Payment & Shipping Terms:

Minimum Order Quantity: 1
Price: negotiable
Packaging Details: New in original box
Delivery Time: 2-3 work days
Payment Terms: TT West Union
Supply Ability: 100
Detailed Product Description
Place Of Origin: USA Brand: Honeywell
Model: 51306319-175 CC-GDIL21 Series: TCD3000
Rev: B2 Product Name: DIGITAL INPUT
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plc circuit board

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servo motor controller board

New and Original Control Circuit Board HONEYWELL CC-GDIL21 DIGITAL INPUT IOTA 51306319-175
 
 
 
QUICK DETAILS

  1. Brand :Honwell 
  2. Model : CC-GDIL21 51306319-175
  3. Place of Origin : USA

 
DESCRIPTION

  • Contorl Circuit  Board
  • PC Card 
  • Analog Input Module

 

 

 

 

           

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We define a (left) module M over an S-algebra R to be an S-module M with an action R ∧S M −→ M such that the standard diagrams commute. We obtain a category MR of (left) R-modules and a derived category DR. There is a smash product M ∧R N of a right R-module M and a left R-module N, which is an Smodule. For left R-modules M and N, there is a function S-module FR(M, N) that enjoys properties just like modules of homomorphisms in algebra. Each FR(M, M) is an S-algebra. If R is commutative, then M ∧R N and FR(M, N) are R-modules, and in this case MR and DR enjoy all of the properties of MS and DS. Thus each commutative S-algebra R determines a derived category of R-modules that has all of the structure that the stable homotopy category has. These new categories are of substantial intrinsic interest, and they give powerful new tools for the investigation of the classical stable homotopy category.

 

 

 

Upon restriction to Eilenberg-Mac Lane spectra, our topological theory subsumes a good deal of classical algebra. For a discrete ring R and R-modules M and N, we have TorR n (M, N) ∼= πn(HM ∧HR HN) and Extn R(M, N) ∼= π−nFHR(HM, HN). Here ∧R and FR must be interpreted in the derived category; that is, HM must be a CW HR-module. Moreover, the algebraic derived category DR is equivalent to the topological derived category DHR. In general, for an S-algebra R, approximation of R-modules M by weakly equivalent cell R-modules is roughly analogous to forming projective resolutions in algebra. There is a much more precise analogy that involves developing the derived INTRODUCTION 3 categories of modules over rings or, more generally, DGA’s in terms of cell modules. It is presented in [34], which gives an algebraic theory of A∞ and E∞ k-algebras that closely parallels the present topological theory. Upon restriction to the sphere spectrum S, the derived smash products M ∧S N and function spectra FS(M, N) have as their homotopy groups the homology and cohomology groups N∗(M) and N∗ (M). This suggests the alternative notations

 

 

 

 

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E-mail: wisdomlongkeji@163.com
Cellphone: +0086-13534205279
 
 
 

 

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