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Same Building, Two Conventions, Opposite Answers
Same structure, same demands, same relations. The only thing that changes is what the capacity is divided by — and the verdict moves from fourteen inadequate walls to none. This is not a calculation error but a choice of convention. If the size of that choice is invisible, so is the verdict.
1. A citation to a chapter that does not exist
This article began with a line I saw in a bibliography:
The code does have a Chapter 16 — but on a different subject: the design of foundation soils and foundations under earthquake effects. A chapter containing special provisions for historic structures does not exist in it.
2. How often does the code mention historic structures?
In the full official text the word "historical" appears three times:
- Clause 1.1.8 — placing registered structures outside the scope.
- Clause 15.1.5 — repeating the same exclusion for the existing-buildings chapter.
- Once more in the phrase "the date of the document" — an entirely different sense of the Turkish word.
So both genuine occurrences exist in order to exclude such structures. The code contains no calculation rule, factor or performance criterion for them.
3. Two separate capacity conventions
In TAR-01 we saw that for an out-of-scope structure the fallback clause opens a route. But in following that route you must choose something: by which convention will the capacity be computed?
The new-design convention
When designing a new building the characteristic strength is divided by a partial material factor. For masonry the code gives it explicitly: 1.75 for autoclaved aerated concrete, 2.0 for other materials.
The existing-building assessment convention
When assessing an existing building the logic changes. In new design the material has not yet been produced and the uncertainty points forward. In an existing building the material is there and can be measured; the uncertainty is about how well you measured it.
4. The clause that gets skipped
The clause is unambiguous: in assessing an existing building you do not divide by γm. Instead the knowledge level factor is applied:
| Knowledge level | Factor |
|---|---|
| computing… | |
The two conventions run in opposite directions: one divides, the other multiplies. Confusing them changes the capacity by more than a factor of two.
5. Numerical comparison
We use the same data as TAR-01: twenty-six piers of a registered school building, shear governing. The calculation in that article followed the new-design convention and used an effective divisor of 2.222 (γm = 2.0 together with an additional 0.9 effective area factor).
| Convention | Capacity multiplier | Capacity ratio | Largest DCR | Inadequate |
|---|---|---|---|---|
| computing… | ||||
6. The verdict flips
This is not a rounding difference or a detail. About the same building, one calculation says "fourteen walls lack capacity, strengthening is required" while the other says "every wall is adequate". Both come from the same measurements, the same model and the same code relations.
6b. This very data set mixes the two conventions
The discussion so far has been about principle. But looking at the calculation this article rests on, one finds that the thing described is exactly what was done there.
The header of the source calculation table reads: κ = 0.90 | γ_M = 2.0. That is, the capacity is both divided by the material factor and multiplied by the knowledge level factor:
Two: κ = 0.90 does not appear in Table 15.1. The table gives only 0.75 for limited and 1.00 for comprehensive knowledge. If 0.90 comes from another source, that source must be stated.
TAR-01 first read this number as "γm times an effective area factor"; that reading was wrong and has been corrected. It does, however, confirm this article's thesis: when two separate decisions are buried in one number, which came from where becomes invisible — and whoever reads it decomposes it wrongly.
6c. The second invisible choice: fvk0
The capacity convention is not the only invisible choice. For the same building, two separate documents use two different initial shear strengths: 0.20 MPa and 0.125 MPa. Everything else — demands, geometry, κ, γM — is identical.
| fvk0 | Source | Max DCR | Inadequate | Collapse zone |
|---|---|---|---|---|
| computing… | ||||
TBDY Table 11.3 gives three values for brick masonry: 0.30 with M10–M20 mortar, 0.20 with M2.5–M9, and 0.10 with M1–M2. This building is laid in lime mortar. The compressive strength of historic lime mortar is typically below 1 MPa — that is, below even M1.
That is why we publish no single value here. All three are shown; the defensible choice is the one reported together with its reasoning.
7. So which one is right?
The uncomfortable answer is this: for this building, formally, neither.
- Clause 15.2.12(b) and the knowledge level table belong to the existing-buildings chapter. Clause 15.1.5 places registered structures outside that chapter. So the knowledge level factor is not binding on this building.
- The γm value belongs to the design of new masonry buildings. Applying it directly to an existing, registered structure is also an interpretation.
We are not declaring either side correct. What we are saying is narrower and firmer: the choice has a factor of 1.67 attached to it and it reverses the verdict; a choice of that size cannot remain invisible.
In practice the more conservative route is a defensible route — material uncertainty in a historic structure exceeds that in a modern building. But that caution must be declared with its reason, not buried inside a divisor.
8. Why knowledge level is decisive here
The logic of the knowledge level factor is this: what reduces the capacity is not the weakness of the material but how well you know it. Limited knowledge gives 0.75, comprehensive knowledge 1.00.
In a historic structure that logic weighs even more heavily, because the sources of uncertainty multiply:
- Section uncertainty. A historic wall is usually layered: two dressed faces with rubble infill between. The thickness measured from outside may not represent the load-bearing section.
- Mortar uncertainty. The initial term of the shear strength, fvk0, comes directly from mortar bond, and the mortar has changed over centuries.
- Past interventions. Previous repairs are undocumented; different materials may have been used in different periods.
- Sampling limits. In a registered structure the number and location of cores are restricted — precisely when you want to raise the knowledge level, you may not intervene.
9. Material uncertainty and test methods
Method selection is governed by the trade-off between knowledge level and damage to the fabric:
| Method | Effect on fabric | What it gives | Limit |
|---|---|---|---|
| Visual inspection | none | crack pattern, bond pattern, previous interventions | not quantitative |
| Ultrasonic velocity | none | relative voids and homogeneity; indirect strength | sensitive to moisture and temperature; needs correction |
| Surface hardness | very little | indicator of surface strength | surface only; misleading in a layered wall |
| Single flat-jack | limited, repairable | in-situ vertical stress | requires cutting a joint |
| Double flat-jack | limited, repairable | in-situ elastic modulus and strength | two joints cut |
| Core / sample | permanent | direct strength | permission and quantity restricted in a registered structure |
That last row connects directly to this series. In TAR-01 we saw fvk = fvk0 + 0.4σd: the shear strength depends on the vertical stress. A flat-jack makes it possible to measure σd rather than estimate it from a model — removing one of the largest items of model uncertainty outright.
10. What must the report say?
In TAR-01 we saw how the scope declaration should be written. The capacity convention must be added to it:
Long. But every sentence carries a decision and the magnitude of that decision. The shortened version — "capacities were computed in accordance with the Code" — tells the reader nothing and cannot be audited.
11. Test yourself
- What is the subject of the code's Chapter 16? Where are the special provisions for historic structures?
- What does Clause 15.2.12(b) say, and in which direction does it depart from the new-design convention?
- Does the knowledge level factor multiply or divide the capacity? If the two conventions are mixed, in which direction is the error?
- Is the knowledge level factor binding on a registered structure? Why?
- What quantity does a flat-jack measure, and how does it enter the shear strength?
- What is the paradox in raising the knowledge level of a historic structure?
- Why is "capacities were computed in accordance with the Code" inadequate?
References
- TBDY 2018 — Clauses 1.1.8, 1.1.9, 11.2.11, 15.1.5, 15.2.12, Table 15.1 and Eq.(11.1). Read directly from the full official text. The subject of Chapter 16 is the design of foundation soils and foundations under earthquake effects.
- ASTM C1531 — Standard Test Methods for In Situ Measurement of Masonry Mortar Joint Shear Strength Index. ASTM International.
- Binda, L., Saisi, A. & Tiraboschi, C. (2000). Investigation procedures for the seismic conservation of historic buildings. Progress in Structural Engineering and Materials, 2(2), 199–213.
- ICOMOS (1964). The Venice Charter — International Charter for the Conservation and Restoration of Monuments and Sites.
- General Directorate of Foundations (Turkey). Guide to the Management of Earthquake Risks for Historic Structures. One of the national sources the fallback clause points to.
- Case data: finite element model and pier assessment of a registered primary school building; published with the permission of the data owner.
All figures in this article are produced by engine/masonry.js and separately pinned in tests/masonry.test.js (38/38). The method comparison table is a qualitative summary of the tests described in the sources above; it contains no numerical values and reproduces no text from any study.
When you are outside the scope there is no rule to hide behind; the choice and its size must both be declared.