Honeywell Control Circuit Board 51306515-175 CC-TAIN11 Digital Input Module

Honeywell Control Circuit Board 51306515-175 CC-TAIN11 Digital Input Module

QUICK DETAILS
Manufacturer’s Declared Parameters
Input / Output Model CC-TAIN11 ​ – 24Volt Digital Input
CU-PDIL01 – 24Volt Digital Input
IOTA Models CC-TAIN11
CC-TAIN11
Non Redundant 6”
CC-TAIN11
CC-TAIN11
Redundant 12”
Input Channels 32

OTHER SUPERIOR PRODUCTS

SIMILAR PRODUCTS

CC-PAIH01 HLAI - HART CC-GAIX11 GI/IS Analog Input, Redundant X
CC-PAIH01 HLAI - HART CC-GAIX21 GI/IS Analog Input, Non-Redundant X
CC-PAIH01 HLAI - HART CC-TAIX01 AI, Non-Redundant, Coated
CC-PAIH01 HLAI - HART CC-TAIX11 AI, Redundant, Coated
CC-PAIX01 HLAI CC-GAIX11 GI/IS Analog Input, Redundant X
CC-PAIX01 HLAI CC-GAIX21 GI/IS Analog Input, Non-Redundant X
CC-PAIX01 HLAI CC-TAIX01 AI, Non-Redundant, Coated
CC-PAIX01 HLAI CC-TAIX11 AI, Redundant, Coated
CC-PAIM01 AI - LLMUX CC-TAIM01 AI, Low Level Mux, Non-Redundant, Coated
CC-PAIM01 AI- LLMUX MC-TAMR04 LLMUX-RTD; SINGLE IOP INTERFACE;COMP TERM, Coated
CC-PAIM01 AI- LLMUX MC-TAMT04 LLMUX-TC; LOCAL CJR SINGLE IOP INTERFACE;COMP TERM, Coated
CC-PAIM01 AI- LLMUX MC-TAMT14 LLMUX-TC; LOCAL CJR SINGLE IOP INTERFACE;COMP TERM, Coated
CC-PAOH01 AO - HART CC-GAOX11 GI/IS Analog Output, Redundant X
CC-PAOH01 AO - HART CC-GAOX21 GI/IS Analog Output, Non-Redundant X
CC-PAOH01 AO - HART CC-TAOX01 AO, Non-Redundant, Coated
CC-PAOH01 AO - HART CC-TAOX11 AO, Redundant, Coated
CC-PAOX01 AO CC-GAOX11 GI/IS Analog Output, Redundant X
CC-PAOX01 AO CC-GAOX21 GI/IS Analog Output, Non-Redundant X
CC-PAOX01 AO CC-TAOX01 AO, Non-Redundant, Coated
CC-PAOX01 AO CC-TAOX11 AO, Redundant, Coated
CC-PDIH01 DI - HV CC-TDI110 120 VAC Digital Input High Voltage, Non-Redundant
CC-PDIH01 DI - HV CC-TDI120 120 VAC Digital Input High Voltage, Redundant
CC-PDIH01 DI - HV CC-TDI220 240 VAC Digital Input High Voltage, Non-Redundant
CC-PDIH01 DI - HV CC-TDI230 240 VAC Digital Input High Voltage, Redundant
CC-PDIL01 DI - 24 CC-GDIL01 GI/IS Digital Input, Redundant X
CC-PDIL01 DI - 24 CC-GDIL11 GI/IS Digital Input, Redundant X
CC-PDIL01 DI - 24 CC-GDIL21 GI/IS Digital Input, Non-Redundant X
CC-PDIL01 DI - 24 CC-SDIL01 GI/IS Digital Input Expander X
CC-PDIL01 DI - 24 CC-TDIL01 24V DI, Redundant, Coated
CC-PDIL01 DI - 24 CC-TDIL11 24V DI, Redundant, Coated
CC-PDIS01 DI -SOE CC-TDIL01 24V DI, Redundant, Coated
CC-PDIS01 DI -SOE CC-TDIL11 24V DI, Redundant, Coated
CC-PDIS01 DI -SOE CC-GDIL01 GI/IS Digital Input, Redundant X
CC-PDIS01 DI -SOE CC-GDIL11 GI/IS Digital Input, Redundant X
CC-PDIS01 DI -SOE CC-GDIL21 GI/IS Digital Input, Non-Redundant X
CC-PDIS01 DI -SOE CC-SDXX01 GI-1I I/O Expander X
CC-PDOB01 DO_24B CC-GDOL11 GI/IS Digital Output X
CC-PDOB01 DO_24B CC-SDOR01 Digital Output HV Relay Module
CC-PDOB01 DO_24B CC-TDOB01 Digital Output 24V, Bussed, Non-Redundant
CC-PDOB01 DO_24B CC-TDOB11 Digital Output 24V, Bussed, Redundant
CC-PDOB01 DO_24B CC-SDXX01 GI-1I I/O Expander X
CC-PFB401 FFB CC-TFB401 FIM4 Non-Redundant IO
CC-PFB401 FFB CC-TFB402 FIM4 Non-Redundant IO
CC-PFB401 FFB CC-TFB412

Abstract. Let S be the sphere spectrum. We construct an associative, commutative, and unital smash product in a complete and cocomplete category MS of “S-modules” whose derived category DS is equivalent to the classical stable homotopy category. This allows a simple and algebraically manageable definition of “S-algebras” and “commutative S-algebras” in terms of associative, or associative and commutative, products R ∧S R −→ R. These notions are essentially equivalent to the earlier notions of A∞ and E∞ ring spectra, and the older notions feed naturally into the new framework to provide plentiful examples. There is an equally simple definition of R-modules in terms of maps R ∧S M −→ M. When R is commutative, the category MR of R-modules also has an associative, commutative, and unital smash product, and its derived category DR has properties just like the stable homotopy category.

Working in the derived category DR, we construct spectral sequences that specialize to give generalized universal coefficient and K¨unneth spectral sequences. Classical torsion products and Ext groups are obtained by specializing our constructions to Eilenberg-Mac Lane spectra and passing to homotopy groups, and the derived category of a discrete ring R is equivalent to the derived category of its associated Eilenberg-Mac Lane S-algebra. We also develop a homotopical theory of R-ring spectra in DR, analogous to the classical theory of ring spectra in the stable homotopy category, and we use it to give new constructions as MU-ring spectra of a host of fundamentally important spectra whose earlier constructions were both more difficult and less precise.

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