Horizontal collimation (Line of sight) error - 3.3.10.3 | 3. Smart Stations | Surveying and Geomatics
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3.3.10.3 - Horizontal collimation (Line of sight) error

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Interactive Audio Lesson

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Introduction to Horizontal Collimation Error

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0:00
Teacher
Teacher

Good morning class! Today, we are diving into the concept of horizontal collimation error, which is crucial for obtaining accurate measurements with a Total Station. Can anyone explain what they think horizontal collimation error might refer to?

Student 1
Student 1

Is it when the line of sight in the Total Station is not aligned properly?

Teacher
Teacher

Exactly! It's when the line of sight isn't perpendicular to the tilting axis, leading to inaccuracies. This error increases especially with steep sight readings. Why do you think understanding this error is important?

Student 2
Student 2

Because it affects the accuracy of the total measurements we take!

Teacher
Teacher

Correct! Measuring accurately ensures reliable data collection in surveying. Remember this, accuracy is vital in all measurements. Let's move on to how we can correct these errors!

Effects of Horizontal Collimation Error

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Teacher
Teacher

Now, let's explore how horizontal collimation error affects the readings we get from a Total Station. What do you think happens if we don’t correct for this error?

Student 3
Student 3

I believe the measurements could end up being inaccurate, especially during extensive surveys.

Teacher
Teacher

Exactly! This could lead to problems in the accuracy of mapping and construction projects. So, what methods can we use to correct this error?

Student 4
Student 4

Taking readings from both faces of the instrument and averaging them could help.

Teacher
Teacher

Great insight! By averaging both sides, we can minimize the error. Always remember this technique, especially in fieldwork.

Calibration Techniques for Horizontal Collimation

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Teacher
Teacher

We’ve covered what horizontal collimation error is and its effects. Now, let's discuss calibration. What is one method used to calibrate and correct that error?

Student 1
Student 1

Using an on-board calibration function to measure the deviation from the perpendicular line.

Teacher
Teacher

Exactly! This function determines the value 'c', which is crucial in applying corrections to our measurements. Why do you think calibration is necessary?

Student 2
Student 2

It ensures all readings we take are as accurate as possible!

Teacher
Teacher

Correct again! Calibration eliminates errors and enhances the reliability of our surveying results. Let’s wrap up what we’ve learned so far.

Introduction & Overview

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Quick Overview

Horizontal collimation error occurs when the line of sight is not perpendicular to the tilting axis of the Total Station, impacting measurement accuracy.

Standard

The horizontal collimation error in Total Stations arises when the line of sight diverges from being perpendicular to the tilting axis. This error can affect all horizontal circle readings and tends to amplify during steep sight readings. It can be rectified through various measurement techniques.

Detailed

Horizontal Collimation Error in Total Stations

Horizontal collimation, or line of sight error, refers to inaccuracies that occur when the line of sight in a Total Station is not correctly aligned perpendicularly to the instrument’s tilting axis. This axial error affects all horizontal circle readings and its impact tends to increase particularly for steep inclinations.

To mitigate this issue, surveyors typically take measurements from both faces (or sides of the instrument) to obtain a mean value that can reduce the error. In cases where single face measurements are used, an on-board calibration function determines the deviation ('c') between the actual line of sight and a perfect perpendicular line to the tilting axis. A correction is then automatically applied to all horizontal circle readings.

Understanding and correcting for horizontal collimation errors is critical in ensuring the precision and reliability of survey data collected using Total Stations.

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Definition of Horizontal Collimation Error

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The axial error is caused in Total Station when the line of sight is not perpendicular to the tilting axis. It affects all the horizontal circle readings and increases with the steep sight readings.

Detailed Explanation

Horizontal collimation error occurs when the direction you're looking through the Total Station (the line of sight) isn't perfectly straight up and down relative to the mechanism inside the Total Station that allows it to tilt. If the line of sight is tilted even slightly, it will affect all the angle readings you take with that instrument, especially when measuring at steep angles because the error gets larger the steeper you aim. Essentially, if you're not looking straight through the instrument, your readings won't be accurate.

Examples & Analogies

Imagine trying to shoot a basketball at a hoop that is slightly tilted. If you aim directly at the hoop, but the hoop is leaning, your shot will likely miss because your angle is off. Similarly, when using a Total Station, if your line of sight isn't perfectly aligned, the measurements you take will 'miss' the true angles.

Eliminating Horizontal Collimation Error

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The error can be eliminated by taking observations on both the faces (left and right). For single face measurements, an on-board calibration function is used to determine ‘c’, the deviation between the actual line of sight and a line perpendicular to the tilting axis. A correction is then applied automatically for all the horizontal circle readings.

Detailed Explanation

To correct for horizontal collimation error, surveyors can take measurements from both sides of the Total Station (the left side and the right side). By comparing readings from both sides, they can identify the error. If they only take measurements from one side, the Total Station has a special calibration function that calculates the deviation (c) of the line of sight. This deviation is used to automatically adjust and correct all readings taken horizontally, ensuring that the data you collect is more accurate.

Examples & Analogies

Think of calibrating a spirit level on a shelf. If you only check one side, you might assume the shelf is level when it's not. By checking both sides of the shelf, you can see if it tilts one way or the other and make adjustments as needed. Similarly, by measuring from both faces of the Total Station, you ensure that the level of the instrument is correct, leading to more accurate readings.

Definitions & Key Concepts

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Key Concepts

  • Horizontal collimation error: Misalignment of the line of sight leading to measurement inaccuracies.

  • Calibration function: Internal tool to correct errors.

  • Deviation ('c'): Corrective value for ensuring accuracy in readings.

Examples & Real-Life Applications

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Examples

  • When surveying a steep hill, a horizontal collimation error could lead to significant inaccuracies if not corrected.

  • Using an onboard calibration function, surveyors can ensure that any deviation is accurately measured and adjusted.

Memory Aids

Use mnemonics, acronyms, or visual cues to help remember key information more easily.

🎵 Rhymes Time

  • To measure with precision, make sure sight's in line, or collimation will lead you to decline.

📖 Fascinating Stories

  • Imagine a surveyor on a hill, his tool misaligned by a thrill; he takes a measure, oh what a mess, but with calibration, he’ll fix that stress.

🧠 Other Memory Gems

  • C.A.D. - Collimation, Adjustment, Deviation to remember the steps of ensuring accuracy.

🎯 Super Acronyms

H.E.C. - Horizontal errors can be corrected by aligning correctly.

Flash Cards

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Glossary of Terms

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  • Term: Horizontal Collimation Error

    Definition:

    An error occurring when the line of sight in a Total Station is not perpendicular to the tilting axis, affecting measurement accuracy.

  • Term: Calibration Function

    Definition:

    An integrated tool within a Total Station that measures deviations to correct for errors in readings.

  • Term: Deviation ('c')

    Definition:

    The difference between the actual line of sight and a line that is perfectly perpendicular to the tilting axis.