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Honeywell CC-TCNT01 51308307-175 Analog Output Module Control Circuit Board

Categories Control Circuit Board
Brand Name: Honeywell
Model Number: 51308307-175 CC-PCNT0X
Place of Origin: USA
MOQ: 1
Price: negotiable
Payment Terms: TT West Union
Supply Ability: 100
Delivery Time: 2-3 work days
Packaging Details: New in original box
Brand: Honeywell
Model: 51308307-175 CC-PCNT0X
Series: TCD3000
Rev: E
Type: Rosemount PLC
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Honeywell CC-TCNT01 51308307-175 Analog Output Module Control Circuit Board

Honeywell CC-TCNT01 51308307-175 Analog Output Module Control Circuit Board



QUICK DETAILS

  1. Brand :Honwell
  2. Model :51308307-175 CC-PCNT0X
  3. Place of Origin : USA


DESCRIPTION

  • Contorl Circuit
  • PC BOARD
  • Processor Card

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Working in the module category MR, we show that the category of finite cell modules over an S-algebra R gives rise to an associated algebraic K-theory spectrum KR. Specialized to the Eilenberg-Mac Lane spectra of discrete rings, this recovers Quillen’s algebraic K-theory of rings. Specialized to suspension spectra Σ∞(ΩX)+ of loop spaces, it recovers Waldhausen’s algebraic K-theory of spaces.


Replacing our ground ring S by a commutative S-algebra R, we define Ralgebras and commutative R-algebras in terms of maps A ∧R A −→ A, and we show that the categories of R-modules, R-algebras, and commutative R-algebras are all topological model categories. We use the model structures to study Bousfield localizations of R-modules and R-algebras. In particular, we prove that KO and KU are commutative ko and ku-algebras and therefore commutative S-algebras.


We define the topological Hochschild homology R-module THHR(A; M) of A with coefficients in an (A, A)-bimodule M and give spectral sequences for the calculation of its homotopy and homology groups. Again, classical Hochschild homology and cohomology groups are obtained by specializing the constructions to Eilenberg-Mac Lane spectra and passing to homotopy groups.



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E-mail: wisdomlongkeji@163.com
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