Technical drawing

Geometric dimensioning and tolerancing

Geometric Dimensioning and Tolerancing (GD&T) is a system for defining and communicating engineering tolerances and relationships. It uses a symbolic language on engineering drawings and computer-generated three-dimensional solid models that explicitly describe nominal geometry and its allowable variation. It tells the manufacturing staff and machines what degree of accuracy and precision is needed on each controlled feature of the part. GD&T is used to define the nominal (theoretically perfect) geometry of parts and assemblies, to define the allowable variation in form and possible size of individual features, and to define the allowable variation between features. * Dimensioning specifications define the nominal, as-modeled or as-intended geometry. One example is a basic dimension. * Tolerancing specifications define the allowable variation for the form and possibly the size of individual features, and the allowable variation in orientation and location between features. Two examples are linear dimensions and feature control frames using a datum reference (both shown below). There are several standards available worldwide that describe the symbols and define the rules used in GD&T. One such standard is American Society of Mechanical Engineers (ASME) Y14.5. This article is based on that standard. Other standards, such as those from the International Organization for Standardization (ISO) describe a different system which has very different interpretation rules (see GPS&V). The Y14.5 standard provides a fairly complete set of rules for GD&T in one document. The ISO standards, in comparison, typically only address a single topic at a time. There are separate standards that provide the details for each of the major symbols and topics below (e.g. position, flatness, profile, etc.). BS 8888 provides a self-contained document taking into account a lot of GPS&V standards. (Wikipedia).

Geometric dimensioning and tolerancing
Video thumbnail

Dimensions (1 of 3: The Traditional Definition - Directions)

More resources available at www.misterwootube.com

From playlist Exploring Mathematics: Fractals

Video thumbnail

What is a geometric mean

Learn about the geometric mean of numbers. The geometric mean of n numbers is the nth root of the product of the numbers. To find the geometric mean of n numbers, we first multiply the numbers and then take the nth root of the product.

From playlist Geometry - GEOMETRIC MEAN

Video thumbnail

Units of Measure, Episode 01, Theory

In this video we take a look at how we can model units of measure in preparation for creating a Unit class that can be used either standalone or with Geometric Numbers.

From playlist Units of Measure, Dimensions, Rationals, and GCD.

Video thumbnail

Ses 3-3-2 | MIT 16.660 Introduction to Lean Six Sigma Methods, January (IAP) 2008

Session 3-3-2: Quality tools II License: Creative Commons BY-NC-SA More information at http://ocw.mit.edu/terms More courses at http://ocw.mit.edu

From playlist MIT 16.660 Introduction to Lean Six Sigma Methods, IAP 2008

Video thumbnail

Design of a Cooke Triplet | MIT 2.71 Optics, Spring 2009

Design of a Cooke Triplet Instructor: Wonjoon Choi, Ryan Cooper, Qunya Ong, Matthew Smith View the complete course: http://ocw.mit.edu/2-71S09 License: Creative Commons BY-NC-SA More information at http://ocw.mit.edu/terms More courses at http://ocw.mit.edu

From playlist MIT 2.71 Optics, Spring 2009

Video thumbnail

Higher dimensions and the roles of length, area and volume | Rational Geometry Math Foundations 133

The usual idea is that length, area, volume etc are the fundamental measurements in metrical geometry. This is only true in a rather limited sense. With a wider view, we see that the squares of these quantities, suitably normalized, are invariably more general and fundamental. We have a l

From playlist Math Foundations

Video thumbnail

Stanislav Nagy: Quantiles, depth, and symmetries: Geometry in multivariate statistics

There are tools of multivariate statistics with natural counterparts in geometry. We examine these connections and outline the amount of research that has been conducted in parallel in the two fields. Advances from geometry allow us to approach problems in multivariate statistics that were

From playlist Workshop: High dimensional measures: geometric and probabilistic aspects

Video thumbnail

Innovation 101 E4: Prototyping & Testing - Physical Products

Extended interviews and additional resources in links below: 'Innovation 101' is a web series designed to help you develop your idea and take it to market. The series covers topics such as market validation, building your team, prototyping, testing, funding options, legal considerations,

From playlist Innovation 101

Video thumbnail

Pyspark RDD Tutorial | What Is RDD In Pyspark? | Pyspark Tutorial For Beginners | Simplilearn

This video on "PySpark RDD"" will provide you with a detailed and comprehensive knowledge of RDD. RDDs are the most important component of PySpark. Pyspark RDD is one of the fundamental data structures for handling both structured and unstructured data. 🔥Enroll for Free Python Course & Ge

From playlist Python For Beginners 🔥[2022 Updated]

Video thumbnail

Using the geometric mean to determine the missing parts of a triangle

Learn about the geometric mean of numbers. The geometric mean of n numbers is the nth root of the product of the numbers. To find the geometric mean of n numbers, we first multiply the numbers and then take the nth root of the product.

From playlist Geometry - GEOMETRIC MEAN

Video thumbnail

Geometry – Volume & Surface Area

Worked out examples involving volume and surface area.

From playlist Geometry

Video thumbnail

Holomorphic rigid geometric structures on compact manifolds by Sorin Dumitrescu

Higgs bundles URL: http://www.icts.res.in/program/hb2016 DATES: Monday 21 Mar, 2016 - Friday 01 Apr, 2016 VENUE : Madhava Lecture Hall, ICTS Bangalore DESCRIPTION: Higgs bundles arise as solutions to noncompact analog of the Yang-Mills equation. Hitchin showed that irreducible solutio

From playlist Higgs Bundles

Video thumbnail

A Swift Introduction to Geometric Algebra

This video is an introduction to geometric algebra, a severely underrated mathematical language that can be used to describe almost all of physics. This video was made as a presentation for my lab that I work in. While I had the people there foremost in my mind when making this, I realiz

From playlist Miscellaneous Math

Video thumbnail

Addendum to A Swift Introduction to Geometric Algebra

This video is an addendum to my most popular video, A Swift Introduction to Geometric Algebra. It clears up some misunderstandings that have arisen from the original video, and then describes two useful ways of understanding the geometric product. This also leads to a discussion of the o

From playlist Miscellaneous Math

Video thumbnail

Geometric Algebra, First Course, Episode 00: High Level Overview.

Geometric Algebra is the 21st Century tool for Mathematical Physics. This video provides an introduction to the subject and announces an upcoming series of videos in which the viewer can construct their own Geometric Numbers (multivectors) in STEMCstudio, define various operators used for

From playlist Geometric Algebra, First Course, in STEMCstudio

Video thumbnail

STEMCstudio, Episode 05: Units of Measure

Introduces the use of S.I. Units in computations. This provides an non-threatening way for students to experiment with units and carry them through calculations. Units are optional in the davinci-newton library which provides Geometric Numbers for performing Geometric Algebra computations.

From playlist STEMCstudio Manual

Video thumbnail

The Computational Complexity of Geometric Topology Problems - Greg Kuperberg

Greg Kuperberg University of California, Davis September 24, 2012 This talk will be a partial survey of the first questions in the complexity theory of geometric topology problems. What is the complexity, or what are known complexity bounds, for distinguishing n-manifolds for various n? Fo

From playlist Mathematics

Video thumbnail

Triangle Centres (Orthocentre, Centroid & Circumcentre)

More resources available at www.misterwootube.com

From playlist Further Properties of Geometrical Figures

Related pages

Perpendicular | BS 8888 | Line (geometry) | Dimension | ASME Y14.5 | Position tolerance | Datum reference | ASME Y14.41 | Symmetry | Geometry | Angle | Projected tolerance zone | Engineering tolerance | Engineering drawing | Solid modeling | Parallel (geometry)