Metamath Proof Explorer
		
		
		
		Description:  Define the norm function in a normed complex vector space.  (Contributed by NM, 25-Apr-2007)  (New usage is discouraged.)
		
			
				
					|  |  | Ref | Expression | 
				
					|  | Assertion | df-nmcv |  | 
			
		
		
			
				Detailed syntax breakdown
				
					
						| Step | Hyp | Ref | Expression | 
						
							| 0 |  | cnmcv |  | 
						
							| 1 |  | c2nd |  | 
						
							| 2 | 0 1 | wceq |  |