Introduction
Data are a set of facts, and provide a partial picture of reality. Whether data are being collected with a certain purpose or collected data are being utilized, questions regarding what information the data are conveying, how the data can be used, and what must be done to include more useful information must constantly be kept in mind.
Since most data are available to researchers in a raw format, they must be summarized, organized, and analyzed to usefully derive information from them. Furthermore, each data set needs to be presented in a certain way depending on what it is used for. Planning how the data will be presented is essential before appropriately processing raw data.
First, a question for which an answer is desired must be clearly defined. The more detailed the question is, the more detailed and clearer the results are. A broad question results in vague answers and results that are hard to interpret. In other words, a welldefined question is crucial for the data to be wellunderstood later. Once a detailed question is ready, the raw data must be prepared before processing. These days, data are often summarized, organized, and analyzed with statistical packages or graphics software. Data must be prepared in such a way they are properly recognized by the program being used. The present study does not discuss this data preparation process, which involves creating a data frame, creating/changing rows and columns, changing the level of a factor, categorical variable, coding, dummy variables, variable transformation, data transformation, missing value, outlier treatment, and noise removal.
We describe the roles and appropriate use of text, tables, and graphs (graphs, plots, or charts), all of which are commonly used in reports, articles, posters, and presentations. Furthermore, we discuss the issues that must be addressed when presenting various kinds of information, and effective methods of presenting data, which are the end products of research, and of emphasizing specific information.
Data Presentation
Data can be presented in one of the three ways:
–as text;
–in tabular form; or
–in graphical form.
Methods of presentation must be determined according to the data format, the method of analysis to be used, and the information to be emphasized. Inappropriately presented data fail to clearly convey information to readers and reviewers. Even when the same information is being conveyed, different methods of presentation must be employed depending on what specific information is going to be emphasized. A method of presentation must be chosen after carefully weighing the advantages and disadvantages of different methods of presentation. For easy comparison of different methods of presentation, let us look at a table (
Table 1) and a line graph (
Fig. 1) that present the same information [
1]. If one wishes to compare or introduce two values at a certain time point, it is appropriate to use text or the written language. However, a table is the most appropriate when all information requires equal attention, and it allows readers to selectively look at information of their own interest. Graphs allow readers to understand the overall trend in data, and intuitively understand the comparison results between two groups. One thing to always bear in mind regardless of what method is used, however, is the simplicity of presentation.
Text presentation
Text is the main method of conveying information as it is used to explain results and trends, and provide contextual information. Data are fundamentally presented in paragraphs or sentences. Text can be used to provide interpretation or emphasize certain data. If quantitative information to be conveyed consists of one or two numbers, it is more appropriate to use written language than tables or graphs. For instance, information about the incidence rates of delirium following anesthesia in 2016–2017 can be presented with the use of a few numbers: “The incidence rate of delirium following anesthesia was 11% in 2016 and 15% in 2017; no significant difference of incidence rates was found between the two years.” If this information were to be presented in a graph or a table, it would occupy an unnecessarily large space on the page, without enhancing the readers' understanding of the data. If more data are to be presented, or other information such as that regarding data trends are to be conveyed, a table or a graph would be more appropriate. By nature, data take longer to read when presented as texts and when the main text includes a long list of information, readers and reviewers may have difficulties in understanding the information.
Table presentation
Tables, which convey information that has been converted into words or numbers in rows and columns, have been used for nearly 2,000 years. Anyone with a sufficient level of literacy can easily understand the information presented in a table. Tables are the most appropriate for presenting individual information, and can present both quantitative and qualitative information. Examples of qualitative information are the level of sedation [
2], statistical methods/functions [
3,
4], and intubation conditions [
5].
The strength of tables is that they can accurately present information that cannot be presented with a graph. A number such as “132.145852” can be accurately expressed in a table. Another strength is that information with different units can be presented together. For instance, blood pressure, heart rate, number of drugs administered, and anesthesia time can be presented together in one table. Finally, tables are useful for summarizing and comparing quantitative information of different variables. However, the interpretation of information takes longer in tables than in graphs, and tables are not appropriate for studying data trends. Furthermore, since all data are of equal importance in a table, it is not easy to identify and selectively choose the information required.
For a general guideline for creating tables, refer to the journal submission requirements
1).
Heat maps for better visualization of information than tables
Heat maps help to further visualize the information presented in a table by applying colors to the background of cells. By adjusting the colors or color saturation, information is conveyed in a more visible manner, and readers can quickly identify the information of interest (
Table 2). Software such as Excel (in Microsoft Office, Microsoft, WA, USA) have features that enable easy creation of heat maps through the options available on the “conditional formatting” menu.
Graph presentation
Whereas tables can be used for presenting all the information, graphs simplify complex information by using images and emphasizing data patterns or trends, and are useful for summarizing, explaining, or exploring quantitative data. While graphs are effective for presenting large amounts of data, they can be used in place of tables to present small sets of data. A graph format that best presents information must be chosen so that readers and reviewers can easily understand the information. In the following, we describe frequently used graph formats and the types of data that are appropriately presented with each format with examples.
Scatter plot
Scatter plots present data on the
x and
yaxes and are used to investigate an association between two variables. A point represents each individual or object, and an association between two variables can be studied by analyzing patterns across multiple points. A regression line is added to a graph to determine whether the association between two variables can be explained or not.
Fig. 2 illustrates correlations between pain scoring systems that are currently used (PSQ, Pain Sensitivity Questionnaire; PASS, Pain Anxiety Symptoms Scale; PCS, Pain Catastrophizing Scale) and GeopPain Questionnaire (GPQ) with the correlation coefficient, R, and regression line indicated on the scatter plot [
6]. If multiple points exist at an identical location as in this example (
Fig. 2), the correlation level may not be clear. In this case, a correlation coefficient or regression line can be added to further elucidate the correlation.
Bar graph and histogram
A bar graph is used to indicate and compare values in a discrete category or group, and the frequency or other measurement parameters (i.e. mean). Depending on the number of categories, and the size or complexity of each category, bars may be created vertically or horizontally. The height (or length) of a bar represents the amount of information in a category. Bar graphs are flexible, and can be used in a grouped or subdivided bar format in cases of two or more data sets in each category.
Fig. 3 is a representative example of a vertical bar graph, with the
xaxis representing the length of recovery room stay and drugtreated group, and the
yaxis representing the visual analog scale (VAS) score. The mean and standard deviation of the VAS scores are expressed as whiskers on the bars (
Fig. 3) [
7].
By comparing the endpoints of bars, one can identify the largest and the smallest categories, and understand gradual differences between each category. It is advised to start the x and yaxes from 0. Illustration of comparison results in the x and yaxes that do not start from 0 can deceive readers' eyes and lead to overrepresentation of the results.
One form of vertical bar graph is the stacked vertical bar graph. A stack vertical bar graph is used to compare the sum of each category, and analyze parts of a category. While stacked vertical bar graphs are excellent from the aspect of visualization, they do not have a reference line, making comparison of parts of various categories challenging (
Fig. 4) [
8].
Pie chart
A pie chart, which is used to represent nominal data (in other words, data classified in different categories), visually represents a distribution of categories. It is generally the most appropriate format for representing information grouped into a small number of categories. It is also used for data that have no other way of being represented aside from a table (i.e. frequency table).
Fig. 5 illustrates the distribution of regular waste from operation rooms by their weight [
8]. A pie chart is also commonly used to illustrate the number of votes each candidate won in an election.
Line plot with whiskers
A line plot is useful for representing timeseries data such as monthly precipitation and yearly unemployment rates; in other words, it is used to study variables that are observed over time. Line graphs are especially useful for studying patterns and trends across data that include climatic influence, large changes or turning points, and are also appropriate for representing not only timeseries data, but also data measured over the progression of a continuous variable such as distance. As can be seen in
Fig. 1, mean and standard deviation of systolic blood pressure are indicated for each time point, which enables readers to easily understand changes of systolic pressure over time [
1]. If data are collected at a regular interval, values in between the measurements can be estimated. In a line graph, the xaxis represents the continuous variable, while the yaxis represents the scale and measurement values. It is also useful to represent multiple data sets on a single line graph to compare and analyze patterns across different data sets.
Box and whisker chart
A box and whisker chart does not make any assumptions about the underlying statistical distribution, and represents variations in samples of a population; therefore, it is appropriate for representing nonparametric data. AA box and whisker chart consists of boxes that represent interquartile range (one to three), the median and the mean of the data, and whiskers presented as lines outside of the boxes. Whiskers can be used to present the largest and smallest values in a set of data or only a part of the data (i.e. 95% of all the data). Data that are excluded from the data set are presented as individual points and are called outliers. The spacing at both ends of the box indicates dispersion in the data. The relative location of the median demonstrated within the box indicates skewness (
Fig. 6). The box and whisker chart provided as an example represents calculated volumes of an anesthetic, desflurane, consumed over the course of the observation period (
Fig. 7) [
9].
Threedimensional effects
Most of the recently introduced statistical packages and graphics software have the threedimensional (3D) effect feature. The 3D effects can add depth and perspective to a graph. However, since they may make reading and interpreting data more difficult, they must only be used after careful consideration. The application of 3D effects on a pie chart makes distinguishing the size of each slice difficult. Even if slices are of similar sizes, slices farther from the front of the pie chart may appear smaller than the slices closer to the front (
Fig. 8).
Drawing a graph: example
Finally, we explain how to create a graph by using a line graph as an example (
Fig. 9). In
Fig. 9, the mean values of arterial pressure were randomly produced and assumed to have been measured on an hourly basis. In many graphs, the x and yaxes meet at the zero point (
Fig. 9A). In this case, information regarding the mean and standard deviation of mean arterial pressure measurements corresponding to t = 0 cannot be conveyed as the values overlap with the yaxis. The data can be clearly exposed by separating the zero point (
Fig. 9B). In
Fig. 9B, the mean and standard deviation of different groups overlap and cannot be clearly distinguished from each other. Separating the data sets and presenting standard deviations in a single direction prevents overlapping and, therefore, reduces the visual inconvenience. Doing so also reduces the excessive number of ticks on the yaxis, increasing the legibility of the graph (
Fig. 9C). In the last graph, different shapes were used for the lines connecting different time points to further allow the data to be distinguished, and the yaxis was shortened to get rid of the unnecessary empty space present in the previous graphs (
Fig. 9D). A graph can be made easier to interpret by assigning each group to a different color, changing the shape of a point, or including graphs of different formats [
10]. The use of random settings for the scale in a graph may lead to inappropriate presentation or presentation of data that can deceive readers' eyes (
Fig. 10).
Owing to the lack of space, we could not discuss all types of graphs, but have focused on describing graphs that are frequently used in scholarly articles. We have summarized the commonly used types of graphs according to the method of data analysis in
Table 3. For general guidelines on graph designs, please refer to the journal submission requirements
2).
Conclusions
Text, tables, and graphs are effective communication media that present and convey data and information. They aid readers in understanding the content of research, sustain their interest, and effectively present large quantities of complex information. As journal editors and reviewers will scan through these presentations before reading the entire text, their importance cannot be disregarded. For this reason, authors must pay as close attention to selecting appropriate methods of data presentation as when they were collecting data of good quality and analyzing them. In addition, having a wellestablished understanding of different methods of data presentation and their appropriate use will enable one to develop the ability to recognize and interpret inappropriately presented data or data presented in such a way that it deceives readers' eyes [
11].
Notes
^{} ^{4)}Resolution; in KJA, it is represented by “contrast.”
Notes
^{} ^{5)}Pixel is a minimum unit of an image and contains information of a dot and color. It is derived by multiplying the number of vertical and horizontal dots regardless of image size. For example, Full High Definition (FHD) monitor has 1920 × 1080 dots ≒ 2.07 million pixel.
Notes
^{} ^{6)}Joint Photographic Experts Group.
Notes
^{} ^{7)}Portable Network Graphics.
Notes
^{} ^{8)}Graphics Interchange Format
Notes
^{} ^{9)}Tagged Image File Format; TIFF
Notes
^{} ^{10)}Encapsulated PostScript.
Notes
^{} ^{11)}Computer Graphics Metafile.
Notes
^{} ^{12)}Scalable Vector Graphics.
Notes
^{} ^{13)}Portable Document Format.
References
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28184265.
2. Sohn HM, Ryu JH. Monitored anesthesia care in and outside the operating room. Korean J Anesthesiol 2016; 69: 319–326. PMID:
27482307.
3. Nahm FS. Nonparametric statistical tests for the continuous data: the basic concept and the practical use. Korean J Anesthesiol 2016; 69: 8–14. PMID:
26885295.
4. Kim TK. Understanding oneway ANOVA using conceptual figures. Korean J Anesthesiol 2017; 70: 22–26. PMID:
28184262.
5. Jung W, Hwang M, Won YJ, Lim BG, Kong MH, Lee IO. Comparison of clinical validation of acceleromyography and electromyography in children who were administered rocuronium during general anesthesia: a prospective doubleblinded randomized study. Korean J Anesthesiol 2016; 69: 21–26. PMID:
26885297.
6. Cho SH, Ko SH, Lee MS, Koo BS, Lee JH, Kim SH, et al. Development of the GeopPain questionnaire for multidisciplinary assessment of pain sensitivity. Korean J Anesthesiol 2016; 69: 492–505. PMID:
27703631.
7. Choi SK, Yoon MH, Choi JI, Kim WM, Heo BH, Park KS, et al. Comparison of effects of intraoperative nefopam and ketamine infusion on managing postoperative pain after laparoscopic cholecystectomy administered remifentanil. Korean J Anesthesiol 2016; 69: 480–486. PMID:
27703629.
8. Shinn HK, Hwang Y, Kim BG, Yang C, Na W, Song JH, et al. Segregation for reduction of regulated medical waste in the operating room: a case report. Korean J Anesthesiol 2017; 70: 100–104. PMID:
28184276.
9. Satomoto M, Adachi YU, Makita K. A low dose of droperidol decreases the desflurane concentration needed during breast cancer surgery: a randomized doubleblinded study. Korean J Anesthesiol 2017; 70: 27–32. PMID:
28184263.
10. Few S. Show Me the Numbers. 2nd ed. : Burlingame, Analytics Press. 2012.
11. Huff D. How to Lie with Statistics. : London, Penguin Books. 1991, pp 1–124.
12. Lee JH. Handling digital images for publication. Sci Ed 2014; 1: 58–61.
Appendices
<Appendix>
Output for Presentation
Discovery and communication are the two objectives of data visualization. In the discovery phase, various types of graphs must be tried to understand the rough and overall information the data are conveying. The communication phase is focused on presenting the discovered information in a summarized form. During this phase, it is necessary to polish images including graphs, pictures, and videos, and consider the fact that the images may look different when printed than how appear on a computer screen. In this appendix, we discuss important concepts that one must be familiar with to print graphs appropriately.
The KJA asks that pictures and images meet the following requirement before submission
3)
“Figures and photographs should be submitted as ‘TIFF’ files. Submit files of figures and photographs separately from the text of the paper. Width of figure should be 84 mm (one column). Contrast of photos or graphs should be at least 600 dpi. Contrast of line drawings should be at least 1,200 dpi. The Powerpoint file (ppt, pptx) is also acceptable.”
Unfortunately, without sufficient knowledge of computer graphics, it is not easy to understand the submission requirement above. Therefore, it is necessary to develop an understanding of image resolution, image format (bitmap and vector images), and the corresponding file specifications.
Resolution
Resolution is often mentioned to describe the quality of images containing graphs or CT/MRI scans, and video files. The higher the resolution, the clearer and closer to reality the image is, while the opposite is true for low resolutions. The most representative unit used to describe a resolution is “dpi” (dots per inch): this literally translates to the number of dots required to constitute 1 inch. The greater the number of dots, the higher the resolution. The KJA submission requirements recommend 600 dpi for images, and 1,200 dpi
4) for graphs. In other words, resolutions in which 600 or 1,200 dots constitute one inch are required for submission.
There are requirements for the horizontal length of an image in addition to the resolution requirements. While there are no requirements for the vertical length of an image, it must not exceed the vertical length of a page. The width of a column on one side of a printed page is 84 mm, or 3.3 inches (84/25.4 mm ≒ 3.3 inches). Therefore, a graph must have a resolution in which 1,200 dots constitute 1 inch, and have a width of 3.3 inches.
Bitmap and Vector
Methods of image construction are important. Bitmap images can be considered as images drawn on section paper. Enlarging the image will enlarge the picture along with the grid, resulting in a lower resolution; in other words, aliasing occurs. On the other hand, reducing the size of the image will reduce the size of the picture, while increasing the resolution. In other words, resolution and the size of an image are inversely proportionate to one another in bitmap images, and it is a drawback of bitmap images that resolution must be considered when adjusting the size of an image. To enlarge an image while maintaining the same resolution, the size and resolution of the image must be determined before saving the image. An image that has already been created cannot avoid changes to its resolution according to changes in size. Enlarging an image while maintaining the same resolution will increase the number of horizontal and vertical dots, ultimately increasing the number of pixels
5) of the image, and the file size. In other words, the file size of a bitmap image is affected by the size and resolution of the image (file extensions include JPG [JPEG]
6), PNG
7), GIF
8), and TIF [TIFF]
9). To avoid this complexity, the width of an image can be set to 4 inches and its resolution to 900 dpi to satisfy the submission requirements of most journals [
12].
Vector images overcome the shortcomings of bitmap images. Vector images are created based on mathematical operations of line segments and areas between different points, and are not affected by aliasing or pixelation. Furthermore, they result in a smaller file size that is not affected by the size of the image. They are commonly used for drawings and illustrations (file extensions include EPS
10), CGM
11), and SVG
12)).
Finally, the PDF
13) is a file format developed by Adobe Systems (Adobe Systems, CA, USA) for electronic documents, and can contain general documents, text, drawings, images, and fonts. They can also contain bitmap and vector images. While vector images are used by researchers when working in Powerpoint, they are saved as 960 × 720 dots when saved in TIFF format in Powerpoint. This results in a resolution that is inappropriate for printing on a paper medium. To save highresolution bitmap images, the image must be saved as a PDF file instead of a TIFF, and the saved PDF file must be imported into an imaging processing program such as Photoshop™(Adobe Systems, CA, USA) to be saved in TIFF format [
12].
Fig. 1
Line graph with whiskers. Changes in systolic blood pressure (SBP) in the two groups. Group C: normal saline, Group D: dexmedetomidine. *P < 0.05 indicates a significant increase in each group, compared with the baseline values. ^{†}P < 0.05 indicates a significant decrease noted in Group D, compared with the baseline values. ^{‡}P < 0.05 indicates a significant difference between the groups (Adapted from Korean J Anesthesiol 2017; 70: 3945).
Fig. 2
Scatter plot of GPQ scores and the other questionnaires. Score 1: sensitivity, 2: experience, 3: other. GPQ: GeopPain Questionnaire, PSQ: Pain Sensitivity Questionnaire, PASS: Pain Anxiety Symptoms Scale, PCS: Pain Catastrophizing Scale (Adapted from Korean J Anesthesiol 2016; 69: 492505).
Fig. 3
Multiple bar graph with whiskers. Pain scores in the recovery room. ^{*}P < 0.05 compared with the control group. The nefopam group showed significant lower visual analogue scale (VAS) score at 0, 5, 15, 30, 45 and 60 minutes on postanesthesia care unit compared with the control group (Adapted from Korean J Anesthesiol 2016; 69: 4806. Fig. 2).
Fig. 4
Stacked bar graph. Compressed volume of each component from the three operations. We checked the compressed volume of each component from the three operations; pelviscopy (with radical vaginal hysterectomy), laparoscopic anterior resection of the colon, and TKRA. TKRA: total knee replacement arthroplasty, RMW: regulated medical waste (Adapted from Korean J Anesthesiol 2017; 70: 1004).
Fig. 5
Pie chart. Total weight of each component from the three operations. RMW: regulated medical waste (Adapted from Korean J Anesthesiol 2017; 70: 1004).
Fig. 6
Box graph with whiskers. This graph is a standardized way of displaying the distribution of data based on the fivenumber summary; minimum, first quartile, median, third quartile, and maximum. The central rectangle represents from the first quartile to the third quartile (the interquartile range [IQR]). A segment inside the rectangle shows the median and “whiskers” above and below the box show the locations of the minimum and maximum.
Fig. 7
Box graph with whiskers. Calculated volume of desflurane consumed during the observation period. The groups differed significantly. Data are expressed as median, minimum, first interquartile, third interquartile, and maximum values. ^{*}P < 0.05 (Adapted from Korean J Anesthesiol 2017; 70: 2732).
Fig. 8
Simple pie chart (A) versus 3D pie chart (B). In the 3D pie chart, slices at the rear of the chart appear smaller than those at the front because of the false perspective.
Fig. 9
Clarification of a graph. Virtual data are presented as mean with standard deviations. (A) A graph with default settings. (B) The axes are separated from each other. The data at 0 are displayed clearly. (C) The points and whiskers are jittered to avoid overlapping. Although one side of the whiskers are removed, it is still easy to understand. However, this graph still has unnecessary blank space. (D) The lines are expressed in various ways. A break is put in the yaxis. MBP: mean blood pressure.
Fig. 10
An example of misleading graphs. Both plots use the same data set. (A) The readers might be thinking that the heart rates at 1 min are higher than others. (B) The heart rates are very stable during the study. The readers should check the scale of the yaxis and baseline values when they look at the graphs.
Table 1
Modified Table in Lee and Kim's Research (Adapted from Korean J Anesthesiol 2017; 70: 3945)
Variable 
Group 
Baseline 
After drug 
1 min 
3 min 
5 min 
SBP 
C 
135.1 ± 13.4 
139.2 ± 17.1 
186.0 ± 26.6^{*}

160.1 ± 23.2^{*}

140.7 ± 18.3 
D 
135.4 ± 23.8 
131.9 ± 13.5 
165.2 ± 16.2^{*,‡}

127.9 ± 17.5^{‡}

108.4 ± 12.6^{†,‡}

DBP 
C 
79.7 ± 9.8 
79.4 ± 15.8 
104.8 ± 14.9^{*}

87.9 ± 15.5^{*}

78.9 ± 11.6 
D 
76.7 ± 8.3 
78.4 ± 6.3 
97.0 ± 14.5^{*}

74.1 ± 8.3^{‡}

66.5 ± 7.2^{†,‡}

MBP 
C 
100.3 ± 11.9 
103.5 ± 16.8 
137.2 ± 18.3^{*}

116.9 ± 16.2^{*}

103.9 ± 13.3 
D 
97.7 ± 14.9 
98.1 ± 8.7 
123.4 ± 13.8^{*,‡}

95.4 ± 11.7^{‡}

83.4 ± 8.4^{†,‡}

Table 2
Difference between a Regular Table and a Heat Map
Example of a regular table 
Example of a heat map 
SBP 
DBP 
MBP 
HR 
SBP 
DBP 
MBP 
HR 
128 
66 
87 
87 
128 
66 
87 
87 
125 
43 
70 
85 
125 
43 
70 
85 
114 
52 
68 
103 
114 
52 
68 
103 
111 
44 
66 
79 
111 
44 
66 
79 
139 
61 
81 
90 
139 
61 
81 
90 
103 
44 
61 
96 
103 
44 
61 
96 
94 
47 
61 
83 
94 
47 
61 
83 
Table 3
Types of Charts Depending on the Method of Analysis of the Data
Analysis 
Subgroup 
Number of variables 
Type 
Comparison 
Among items 
Two per items 
Variable width column chart 
One per item 
Bar/column chart 
Over time 
Many periods 
Circular area/line chart 
Few periods 
Column/line chart 
Relationship 

Two 
Scatter chart 
Three 
Bubble chart 
Distribution 

Single 
Column/line histogram 
Two 
Scatter chart 
Three 
Threedimensional area chart 
Comparison 
Changing over time 
Only relative differences matter 
Stacked 100% column chart 
Relative and absolute differences matter 
Stacked column chart 
Static 
Simple share of total 
Pie chart 
Accumulation 
Waterfall chart 
Components of components 
Stacked 100% column chart with subcomponents 