Making Connections: Spatial Skills and Engineering Drawings
Beverly G. Baartmans and Sheryl A. Sorby
	Orthographic drawings and isometric drawings.
	(889, 1996)  348 - 357

The Volume of a Sphere: A Chinese Derivation
Frank J. Swetz
	A history of the development of the formula.
	(88, 1995)  142 - 145

Exploring Three- and Four-Dimensional Space
Charlotte Williams Mack
	Activities.  Building a model for a cube and representations of a hypercube.
	(88, 1995)  572 - 578, 587 - 590

Nested Platonic Solids: A Class Project in Solid Geometry
Ronald B. Hopley
	Using solid models and nets.  Calculating edge lengths.
	(87, 1994)  312 - 318

Practical Geometry Problems: The Case of the Ritzville Pyramids
Donald Nowlin
	Volumes and surface areas of cones.  
	(86, 1993)    198 - 200

The Method of Archimedes
John del Grande
	Finding the volumes of various geometrical objects.  
	(86, 1993)    240 - 243

The Excitement of Learning with Our Students -- an Escalator 
of Mathematical Knowledge
Alan H. Hoffer
	Some of the discussion involves nets for the construction 
	of polyhedra.  
	(86, 1993)    315 - 319

The Volume of a Cone
Boris Lavric
	Sharing Teaching Ideas.  A method for demonstrating a 
	development of the formula for the volume of a cone.  
	(86, 1993)    384 - 385

Cube Challenge
Judy Bippert
	Activities for promoting logical thinking skills in a spatial context.  
	(86, 1993)    386 - 390, 395 - 398

Looking at Sum k and Sum k*k Geometrically
Eric Hegblom
	Using squares and determining area, using cubes and 
	determining volume.  
	(86, 1993)    584 - 587

Illustrating Mathematical Connections: Two Proofs That 
Only Five Regular Polyhedra Exist
Peter L. Glidden and Erin K. Fry
	A geometric proof and a graph-theoretic proof.  
	(86, 1993)    657 - 661

Graphing a Solid: A Classroom Activity
George Marino
	Sharing Teaching Ideas.  Using three-dimensional coordinates 
	and a distance formula to generate models of solids which 
	students can build.  
	(86, 1993)   734 - 737

Making Connections: Beyond the Surface
Dan Brutlag and Carole Maples
	Dealing with scaling-surface area-volume relationships.
	(85, 1992)    230 - 235

Problem Solving with Cubes
Christine A. Browning and Dwayne E. Channell
	Activities for developing spatial-reasoning skills.
	(85, 1992)   447 - 450, 458 - 460

Playing with Blocks: Visualizing Functions
Miriam A. Leiva, Joan Ferrini-Mundy, and Loren P. Johnson
	Activities which could be used to develop spatial visualization.
	(85, 1992)    641 - 646, 652 - 654

A Fractal Excursion
Dane R. Camp
	Area and perimeter results for the Koch curve and surface area and
	volume results for three-dimensional analogs.
	(84, 1991)  265 - 275

Calculating Surface Area
Ray A. Krenek
	Sharing Teaching Ideas.  Calculating the area of a rectangular solid
	and a cylinder.
	(84, 1991)  367 - 369

Estimating the Volumes of Solid Figures with Curved Surfaces
Donald Cohen
	Gives examples of solid figures that students can use to develop
	estimating skills.
	(84, 1991)  392 - 395

The Circle and Sphere as Great Equalizers
Steven Schwartzman
	Relations between parts of figures and inscribed figures.
	(84, 1991)  666 - 672

Some Discoveries with Right-Rectangular Prisms
Robert E. Reys
	Activities for problem-solving experiences with area and volume.
	(82, 1989)     118 - 123

Interdimensional Relationships
Joseph V. Roberti.
	A look at relationships suggested by the fact that the derivative of
	the area of a circle yields the circumference and the derivative of
	the volume of a sphere yields the surface area.
	(81, 1988)    96 - 100

Pyramids, Prisms, Antiprisms, and Deltahedra
Donovan R. Lichtenberg
	A description of, and patterns for, some polyhedra which have faces
	that are regular polygons.  
	(81, 1988)    261 - 265

Discovery With Cubes
Robert E. Reys
	Activities for pattern investigation with cubes.
	(81, 1988)    377 - 381

Puzzles That Section Regular Solids
William A. Miller
	Activities for developing a recognition of the surface formed when a
	solid is cut by a plane.
	(81, 1988)    463 - 468

Dodecagon of Fortune
Dane R. Camp
	Sharing Teaching Ideas.  A game for use during reviews.
	(81, 1988)    734 - 735

Discoveries with Rectangles and Rectangular Solids
Lyle R. Smith
	Differentiating between area and perimeter for rectangles and
	between volume and surface area for rectangular solids.
	80, (1987)  274 - 276.

Crystals: Through the Looking Glass with Planes, Points, and Rotational
Symmetries
Carole J. Reesink
	Three-dimensional symmetry related to crystallographic analysis.
	Nets for constructing eight three-dimensional models are provided.
	80, (1987)  377 - 389.

A Geometric Figure Relating the Golden Ratio and Pi
Donald T. Seitz
	The ratio of a golden cuboid to that of the sphere which
	circumscribes it.
	79, (1986)  340 - 341.

An Interesting Solid
Louis Shahin
	Can the sum of the edges, the surface, and the volume of a
	three-dimensional object be numerically equal?
	79, (1986)  378 - 379.

The Spider and the Fly: A Geometric Encounter in Three Dimensions
Rick N. Blake
	Eight problems involving a minimum path.
	78, (1985)  98 - 104.

Making Boxes
Steve Gill
	Activities for measurement skills.  Developing spatial relationships
	from two-dimensional patterns.
	77, (1984)  526 - 530.

Spatial Visualization
Glenda Lappus, Elizabeth A. Phillips, and Mary Jean Winter
	Activities involving three-dimensional figures.  Building shapes
	from cubes.
	77, (1984)  618 - 625.

Generating Solids
Evan J. Maletsky
	Activities involving solids of revolution generated by polygons.
	76, (1983)  499 - 500, 504 - 507.

An Easy Dodecahedron
Jean M. Shaw
	Construction of a model.
	75, (1982)  380 - 382.

Semiregular Polyhedra
Rick N. Blake and Charles Verhille
	Activities for use in searching for patterns involved in the
	structure of polyhedra.
	75, (1982)  577 - 581.

Visualization, Estimation, Computation
Evan M. Maletsky
	Activities for investigating the manner in which the dimensions of
	a cone change as the shape changes.  BASIC program provided.
	75, (1982)  759 - 764.

A New Look Pythagoras
Carol A. Thornton
	A 3-space extension of the theorem.
	74, (1981)  98 - 100.

Some Circular Reasoning
Scott G. Smith
	Formulas for lateral areas.
	74, (1981)  191 - 194.

Spherical Geodesics
William D. Jamski
	Finding the shortest distance between two points on a sphere.
	74, (1981)  227 - 228, 236.

A Model Of Three Space
Jane Keller and Robert Anderson
	Description of a student developed model.
	74, (1981)  350 - 353.

Pythagoras On Pyramids
Aggie Azzolino
	Activities involving the use of the theorem of Pythagoras to find
	the altitudes of pyramids.
	74, (1981)  537 - 541.

The Second National Assessment In Mathematics: Area and Volume
James J. Hirstein
	A discussion of student results on these concepts.
	74, (1981)  704 - 708.

Sectioning A Regular Tetrahedron
Edward J. Davis and Don Thompson
	Activities for the development of generalizations about sections
	of a tetrahedron.
	73, (1980)  121 - 125.

Applying The Technique Of Archimedes To The "Birdcage" Problem
W. A. Stannard
	Finding the volume common to two intersecting cylinders.
	72, (1979)  58 - 60.

Facts Of A Cube
Ruth Butler and Robert W. Clark
	Activities for the development of spatial visualization.
	72, (1979)  199 - 202.

Rectangular Solids With Integral Sides
Robert W. Prielipp, John A. Aman and Norbert J. Kuenzi
	What happens geometrically if all side lengths are relatively prime?
	72, (1979)  368 - 370.

On Archimedean Solids
Tom Boag, Charles Boberg and Lyn Hughes
	Junior high explorations using vertex sequences.
	72, (1979)  371 - 376.

Polyhedra Planar Projection
Geraldine Daunis
	Activities for developing geometric perception.
	72, (1979)  438 - 443.

Painting Polyhedra
Christian R. Hirsch
	Activities involving polyhedra.  Euler's formula.
	71, (1978)  119 - 122.

A Recursive Approach To The Construction Of The Deltahedra
William E. McGowan
	A guide for constructing polyhedra.
	71, (1978)  204 - 210.

An Easy-To-Paste Model Of The Rhombic Dodecahedron
M. Stroessel Wahl
	Instructions for construction.
	71, (1978)  589 - 593.

Polycubes
William J. Masalski
	Activities involving cubes.
	70, (1977)  46 - 50.

Polyhedra From Cardboard and Elastics
John Woolaver
	Activities for construction.
	70, (1977)  335 - 338.

Hypercubes, Hyperwindows and Hyperstars
Dean B. Priest
	Some n-dimensional geometry.
	70, (1977)  606 - 609.

Three Dimensional Geometry
Gordon D. Pritchett
	Polyhedra construction.  Platonic solids.  Euler's formula.
	69, (1976)  5 - 10.

The Algebra and Geometry Of Polyhedra
Joseph A. Troccolo
	Algebraic and geometric approaches to the building of polyhedra.
	69, (1976)  220 - 224.

A General Intersection Formula For Subspaces Of n-Dimension
J. Taylor Hollist
	Generalizing to higher dimensions.
	68, (1975)  153.

Discovery With Cubes
Robert E. Reys
	Activities for visualizing three dimensional figures. Looking
	for patterns.
	67, (1974)  47 - 50.

An Application Of Volume and Surface Area
Robert W. Mercaldi
	A game for dealing with the concepts.
	67, (1974)  71 - 73.

The Fourth Dimension and Beyond ... With A Surprise Ending!
Boyd Henry
	Patterns for familiar figures are extended to higher dimensions.
	67, (1974)  274 - 279.

Tetrahedral Frameworks
Charles W. Trigg
	A model for the analysis of tetrahedral frameworks.
	67, (1974)  415 - 418.

The Volume Of The Regular Octahedron
Charles W. Trigg
	Five methods of computation.
	67, (1974)  644 - 646.

Collapsible Models Of Isosceles Tetrahedrons
Charles W. Trigg
	How to build them from envelopes and strips of triangles.
	66, (1973)  109 - 112.

Some Investigations Of N-dimensional Geometries
Sallie W. Abbas
	Bounds and cross sections of n-dimensional figures.
	66, (1973)  126 - 130.

Soma Cubes
George S. Carson
	Possible and impossible configurations.  How to show that a design
	is impossible.
	66, (1973)  583 - 592.

Patterns and Positions
Evan M. Maletsky
	Activities for visualizing a cube using two-dimensional patterns.
	66, (1973)  723 - 726.

The Total Angular Deficiency Of Polyhedra
William L. Lepowsky
	Investigates the angles at the vertices of a polyhedron.
	66, (1973)  748 - 752.

Collapsible Models Of The Regular Octahedron
Charles W. Trigg
	How to make them.
	65, (1972)  530 - 533.

Total Surface Area Of Boxes
L. Carey Bolster
	Activities for investigation.
	65, (1972)  535 - 538.

A Look At Regular and Semiregular Polyhedra
Carol E. Stengel
	History, interrelationships and properties.
	65, (1972)  713 - 719.

Viewing Diagrams In Four Dimensions
Adrien L. Hess
	Representations of results in four-dimensional geometry.
	64, (1971)  247 - 248.

On Skewed Regular Polygons
Ernest R. Ranucci
	Polygons whose elements are not coplanar.
	64, (1971)  219 - 222.

A Geometry Capsule Concerning The Five Platonic Solids
Howard Eves
	History and occurrence in nature.
	62, (1969)  42 - 44.

What Points Are Equidistant From Two Skew Lines?
Alexandra Forsythe
	Analytic approach.
	62, (1969)  97 - 101.

A Study Of The Ability Of Secondary School Pupils To Perceive The Plane
Sections Of Selected Solid Figures
Barbara L. Roe
	The title explains the content.
	61, (1968)  415 - 421.

Can Space Be Overtwisted?
Douglas A. Engel
	Twisting chains of links of geometric figures.
	61, (1968)  571 - 574.

The World Of Polyhedra
Rev. Magnus Wenninger
	History and theory.
	58, (1965)  244 - 248.

The History Of The Dodecahedron
J. P. Phillips
	Applications also.
	58, (1965)  248 - 250.

The Mathematics Of The Honeycomb
David F. Siemans, Jr.
	An explanation of the shapes in which bees build.
	58, (1965)  334 - 337.

Remarks On Some Elementary Volume Relations Between Familiar Solids
A. L. Loeb
	The relation of volume to diagonal length.
	58, (1965)  417 - 419.

The Volume Of A Truncated Pyramid In Ancient Egyptian Papyri
R. J. Gillings
	History and formulae.
	57, (1964)  552 - 555.

Stellated Rhombic Dodecahedron Puzzle
Rev. M. Wenninger, O.S.B.
	Cardboard model.
	56, (1963)  148 - 150.

Interest In The Tetrahedron
John J. Keough
	Some properties.
	56, (1963)  446 - 448.

The Construction Of Skeletal Polyhedra
John McClellan
	Models and topological properties.
	55, (1962)  106 - 111.

Stalking Solid Geometry With Knife and Clay
Jack Price
	Constructing clay models.
	54, (1961)  47.

The Wiequahic Configuration
E. R. Ranucci
	Visualization in three space.
	53, (1960)  124 - 126.

A Historical Puzzle
N. A. Court
	The altitudes of a tetrahedron.
	52, (1959)  31 - 32.

On Teaching Dihedral Angle and Steradian
Howard Fehr
	Extension of the definition of angle in a plane.
	51, (1958)  272 - 275.

On Teaching Trihedral Angle and Solid Angle
Howard Fehr
	Solid geometry methods suggestions.
	51, (1958)  358 - 361.

The "Steinmetz Problem" and School Arithmetic
Richard M. Sutton
	The volume contained by the intersection of two cylinders.
	50, (1957)  434 - 435.

A Paper Model For Solid Geometry
Ethel Saupe
	Prisms.
	49, (1956)  185 - 186.

Three Folding Models Of Polyhedra
Adrian Struyk
	How to make them.
	49, (1956)  286 - 288.

Casting Geometric Models In Plaster-of-Paris
Wallace L. Hainlin
	Model constructions.
	48, (1955)  329.

Fishline and Sinker
Emil J. Berger
	A model for a polyhedral angle.
	48, (1955)  408.

A Model For Giving Meaning To Superposition In Solid Geometry
Emil J. Berger
	Construction of teaching aids.
	47, (1954)  33 - 35.

Eureka
Emil J. Berger
	The ratio of the surface area of a sphere to the lateral area of
	a circumscribed cylinder.
	47, (1954)  105.

A Tetrahedron With Planes Bisecting Three Dihedral Angles
Emil J. Berger
	Construction of a model.
	47, (1954)  186 - 188.

Parallelogram and Parallelepiped
Victor Thebault
	Theorems about diagonals.
	47, (1954)  266 - 267.

A Problem From Solid Geometry
Emil J. Berger
	A sphere and a trihedral angle.
	46, (1953)  505 - 506.

Some Notes On The Prismoidal Formula
B.E. Meserve and R.E. Pingry
	Volume formulas.
	45, (1952)  257 - 263.

Leonardo da Vinci and The Center Of Gravity Of A Tetrahedron
John Satterly
	History and a proof.
	45, (1952)  576 - 577.

Models For Certain Pyramids
Joseph A Nyberg
	Construction.
	39, (1946)  84 - 85.

Continuous Transformations Of Regular Solids
H. v. Baravalle
	Relations between cube and tetrahedron, etc.
	39, (1946)  147 - 154.

Demonstration Of Conic Sections and Skew Curves With String Models
H. v. Baravalle
	Construction and uses of models.
	39, (1946)  284 - 287.

Models Of The Regular Polyhedrons
R. F. Graesser
	Construction.
	38, (1945)  368 - 369.

Teaching Solid Geometry
Nancy C. Wylie
	Suggestions.
	36, (1943)  126 - 127.

Models In Solid Geometry
Miles C. Hartley
	Models and theorems which they can be used to illustrate.
	35, (1942)  5 - 7.

Looking At Solid Geometry Through Perspective
Ethel Spearman
	Using perspective drawings to deal with solid geometric concepts.
	34, (1941)  147 - 150.

A Helpful Technique In Teaching Solid Geometry
James V. Bernardo
	Use of models.
	33, (1940)  39 - 40.

The Efficiency Of Certain Shapes In Nature and Technology
May Hickey
	A suggested unit of instruction in intuitive solid geometry.
	32, (1939)  129 - 133.

The Dandelin Spheres
Lee Emerson Boyer
	History and comments.
	31, (1938)  124 - 125.

The Teaching Of Solid Geometry At The University of Vermont
G. H. Nicholson
	Approaches, objectives, techniques.
	30, (1937)  326 - 330.

The Tetrahedron and Its Circumscribed Parallelepiped
N.A. Court
	Construction of the parallelepiped, some of its geometry and some
	geometry of the tetrahedron.
	26, (1933)  46 - 52.

Drawing For Teachers Of Solid Geometry
John W. Bradshaw
	Part Four.   Drawing solids bounded by the right circular cylinder
	and the sphere.
	26, (1933)  140 - 145.
	Part Three.  Techniques for drawing prisms.
	19, (1926)  401 - 407.
	Part Two.    Representing positions of points in space.
	18, (1925)  37 - 45.
	Part One.    Some beginning techniques.
	17, (1924) 475 - 481.

The Fourth Dimension
Anice Seybold
	General discussion.
	24, (1931)  41 - 45.

The Fourth Dimension and Hyperspace
Theresa Tremp
	A discussion of their nature.
	19, (1926)  140 - 146.

A Course In Solid Geometry
William A. Austin
	Description, methods and content.
	19, (1926)  349 - 361.

Some Applications Of Algebra To Theorems In Solid Geometry
Joseph B. Reynolds
	Volumes of solids.
	18, (1925)  1 - 9.

Reflections On Fourth Dimension
A. N. Altieri
	A 1920's student view.
	18, (1925)  490 - 495.

The Extension Of Concepts In Mathematics
Aubrey W. Kempner
	Infinite elements in geometry, non-Euclidean geometry,
	four-dimensional geometry.
	16, (1923)  1 - 23.

A Study Of The Cultivation Of Space Imagery In Solid Geometry Through
The Use Of Models
Edwin W. Schreiber
	Construction and use of models.
	16, (1923)  103 - 111.

The Volume Of A Sphere
	Proof of the formula.
	15, (1922)  90 - 93.

A Simple Method Of Constructing A Hyperbolic Paraboloid
E.J. Guy
	A model.
	12, (1919-1920)  28 - 29.

A Geometric Representation
E. D. Roe, Jr.
	The surface on which a family of spirals lies.  Analytic approach.
	11, (1918-1919)  9 - 25.

A Geometric Representation
E. D. Roe, Jr.
	Analytic geometry in space.
	10, (1917-1918)  205 - 210.

Geometric Stereograms - A Device For Making Solid Geometry 
Tangible To The Average Student
Walter Francis Shenton
	The use of colored glasses and special drawings to produce 3-D effects.
	8, (1915-1916)  124 - 131.

Geometry Of Four Dimensions
Henry P. Manning
	Results which are presented in more detail in the author's book which
	has the same title.
	7, (1914-1915)  49 - 58.

The Five Platonic Solids
James H. Weaver
	Some of their properties.
	7, (1914-1915)  86 - 88.

The Way To Begin Solid Geometry
Howard F. Hart
	Teaching methods.
	4, (1911-1912)  54 - 57.

Solid Geometry
Howard F. Hart
	Some geometry on a sphere.
	3, (1910-1911)  24 - 26.

H.J.L.
07/15/97
email:  00hjludwig@bsu.edu
home page: http://www.cs.bsu.edu/~hjludwig/