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I.S. EN 13416:2001

Superseded

Superseded

A superseded Standard is one, which is fully replaced by another Standard, which is a new edition of the same Standard.

View Superseded by
superseded

A superseded Standard is one, which is fully replaced by another Standard, which is a new edition of the same Standard.

FLEXIBLE SHEETS FOR WATERPROOFING - BITUMEN, PLASTIC AND RUBBER SHEETS FOR ROOF WATERPROOFING - RULES FOR SAMPLING

Available format(s)

Hardcopy , PDF

Superseded date

10-19-2023

Language(s)

English

Published date

01-01-2001

Preview

For Harmonized Standards, check the EU site to confirm that the Standard is cited in the Official Journal.

Only cited Standards give presumption of conformance to New Approach Directives/Regulations.

Foreword
Introduction
1 Scope
2 Normative references
3 Terms and definitions
4 Principle
5 Sampling
6 Test pieces and test specimens
7 Sampling report
Bibliography

Specifies the general rules how to select the samples of bitumen, plastic or rubber sheets for roof waterproofing from which the test pieces are taken.

DocumentType
Standard
Pages
10
PublisherName
National Standards Authority of Ireland
Status
Superseded
SupersededBy

Standards Relationship
SN EN 13416 : 2002 Identical
NBN EN 13416 : 2001 Identical
NEN EN 13416 : 2001 Identical
NF EN 13416 : 2002 Identical
UNE-EN 13416:2001 Identical
NS EN 13416 : 1ED 2001 Identical
UNI EN 13416 : 2003 Identical
BS EN 13416:2001 Identical
EN 13416:2001 Identical
DIN EN 13416:2001-09 Identical

EN 1850-1:1999 Flexible sheets for waterproofing - Determination of visible defects - Part 1: Bitumen sheets for roof waterproofing
ISO 3534-2:2006 Statistics Vocabulary and symbols Part 2: Applied statistics
ISO 3534-3:2013 Statistics — Vocabulary and symbols — Part 3: Design of experiments
EN 1850-2 : 2001 FLEXIBLE SHEETS FOR WATERPROOFING - DETERMINATION OF VISIBLE DEFECTS - PART 2: PLASTIC AND RUBBER SHEETS FOR ROOF WATERPROOFING
ISO 3534-1:2006 Statistics — Vocabulary and symbols — Part 1: General statistical terms and terms used in probability

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